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Electrochemical Properties of Model Cornpounds of Nucleic Heterocycles in Aqueous Solutions

Daniel Thevenot, Gilbert Hammouya

To cite this version:

Daniel Thevenot, Gilbert Hammouya. Electrochemical Properties of Model Cornpounds of Nucleic

Heterocycles in Aqueous Solutions. Biological Aspects of Electrochemistry, Experientia Suppl., 18,

pp.647 - 665, 1971. �hal-01096398�

(2)

Reprinted from «Biological Aspects of Electrochemistry » Experientia SuptpL 18, ·647-665 (1971)

Electrochemical Properties of Model Cornpounds of Nucleic Heterocycles in Aqueous Solutions

by D. THÉvENoTand G. HAMMOUYA

Laboratoire d'Energétique Electrochimique, 10 rue Vauquelin, Université Paris VI, 75-Paris 5, France

Sununary

Taking into account the biological significance of electron-exchange properties of nuc1eic heterocyc1es, we have studied the e1ectrochemical re- duction of their simplest model compound i.e. the pyrimidine, using drop- time controlled polarography and cyc1ic voltammetry on mercury drop and stationary vitreous carbon electrode. The characteristics of the different reduction waves have been studied with respect to the different experimental parameters: pH, nature and concentration of buffer solutions, pyrimidine concentration, mercury flow and mechanically controlled drop-time, temper- ature, nature of the electrode, etc. The analysis of the experimental data is discussed in terrns of energetical significance of the phenomena observed.

Evidence is given of a chemical association step, possibly a dimerization, occuring between the two reduction steps in acid media.

ln contrast with pyridine, flavin and porphyrin heterocycJes, nuc1eic heterocyc1es i.e. pyrimidine and purine derivatives are rarely considered to have electron-exchange properties of biological significance. This is in con- tradiction to several experimental findings of pyrimidines and purines directly participating in biological electron transfer reactions. According to SKU- LACHEV 1 adenosine diphosphate (ADP) plays the role of a hydrogen carrier in the respiratory chain, the purine ring being reduced into 1,6 dihydro- purine. Similarly, BARLTROP 2 presented chemical evidence of a mechanism involving the adenine ring of nicotinamide adenine dinuc1eotide (in its oxid- ized NAD+ or reduced NADH form) in the oxidation of NADH by flavopro- tein. Pyrimidines and purines are also known to form charge-transfer com- plexes with several electron acceptors 3-6: this complex formation is strongly dependent on the electrochemical properties of the compounds and is fre- quently used to explain biological reactions."

The pyrimidine and purine derivatives of biological significance (Figs. 1 and 2) contain the pyrimidine ring on which the reduction site is situated.

Since several studies 8,9 were carried out on the influence of the substituent

position on the reduction properties, it is generally agreed that the first

reduction steps of these compounds are identical i.e. the reduction of the

3,4 double bound of pyrimidines and the 1,6 double bound of purines.

(3)

~rsr ~.u~

N pyrimidine

::Y6 5

I~ 3 )

~N

7~

~y purine

H 0

HN~> l"wlt Il N

1

H guanine

o

H'N)I')'N) /'-~N~N'\

o 1 1

H H

xanthine

NH 2

N~

~W/~N/

adénine H H )1 o N

-N 'i{'"

~Nj(N~H

hypoxanthine

NH2 4

N:C>I

1

~ 1: t 0 Il 0 Il 0 Il

N ~O~~~r2-0-\-0-~-0-~-OH

~-Y~ OH OH OH

~dénosineOHOH

H o Il 'N:)/CH3 if"'N Il

1

H thymine N~2 j

~~ cytosine

0 <>-"-.... / 0 0 0

N Il Il Il

~CH2 -O-P-O-P-O-P-OH

1 1 1

H H OH OH OH

H H

OHOH cytidine

o Il

N r

cflN J

1

H u racll

C.M.P __---~C~.D~.~P

·CTP . • A.MP

__---·-A-.D-·f~A~T~.P~.

Fig. 1.

Formulas of pyrimidine derivatives.

Fig.2.

Formulas of purine derivatives.

Thus the pyrimidine itself is used as the simplest model compound of nu- cleic heterocycles: it has been studied in the largest pH range (Tab. 1) and presents one of the less negative .reduction potential (Tabs. 2 and 3).

We have focused our work on the pyrimidine electrochemical behav-

ior on different electrodes. Conventional polarography at a dropping

mercury electrode has been studied by several research workers 10 the most

detailed investigation being that of SMITH and ELVING. 8,1l,12 a.c. polarog-

raphy and cyclic voltammetry at a hanging mercury drop electrode and

at a pyrolitic graphite electrode have been studied more recently by O'REILLY 13

and DRYHURST. 14 There is general agreement between the results achieved

by d.c. polarography and the other electrochemical methods giving five re-

duction waves appearing over the pH-range 0.5-13 (Fig. 3). ln strongly acidic

media, a pH-dependent le wave 1 is shown. At about pH 3, a pH-

independent le wave II emerges from the back-ground discharge. These

two waves merge near pH 5 to form a pH-dependent 2e wave III. Near

pH 7, a pH-independent 2e wave IV emerges from the background and at

pH 9, it merges with wave III to form the pH-dependent 4e wave V. The

following mechanisms (presented in Fig. 4) have been postulated: wave 1 is

a le reduction of pyrimidine to a neutral radical; wave II is a le reduction

of the latter to a dihydropyrimidine while wave III is a composite of these

two steps; wave IV is the 2e reduction of the dihydrospecies to a tetra-

(4)

Table 1. pH range used in electrochemical study of pyrimidine and purine derivatives: reduction shown as possible (--) and impossible (- - -), oxidation presented as possible (=) and impossible. (=

=

=) (0) pKa values of these compounds in aqueous solution at room temperature. 32-39

5N~3 4

6~~1)2 N .

1

Pyrimidines

pyrimidine 2. NH 2

4. NH 2 2.NH2 4.CH3 2,4.diNH 2 2,5.di NH2 4,5.di NH2 4,6.di NH2 2.0H 4.0H 2.0H

4.0H 6.0H

thiamine

o 4 8 12 pH

4.NH2 cytosine cytidine désoxycytidine

C5'MP C5'OP

2.NH2 isocytosine, _ 4. NH 2

2,4.d i OH uraci 1 100- uridine

2 4.diOH S.CH3 thymine, _

, thymidine

2,4,5,6.tétra OH

1 :;:

o o 0-

:(r~>. ~N)kN

3 ~ •

o 4 a H 12 pH

ln J LJ ~-..=::: •

Purines

purine

&.CHl ~

r - --

-

-<>

~ -é>

.:-=T_ O .• -0-

-- <>-r - - - -<>-

:~-<> - - --- - 0

o 0

'"--+o--I""'v-

.r, _-<>

t---

r---r----

~-~-l

&.NH2 adénine N6.méthyl adénine N6.n.hexyl adénine N6.phényl adénine Ns.benzyl adénine N,.dimét hyl adénine N6.COCH3 adénine N,.CO phényl adénine Nl.0 adénine

adénoline

déloxy adénosine Nl.0 adénosine A S'MP

dA 5'MP

A 5' OP A 5'TP

Po 10

o

6.0H hypoxanthine 6.0H 2.NH2 guanine guanosine

désoxyguanosine 2.0H 6.NH2 isoquanine 2,6. diOH xanthine 2,6. diOH 1,3.diCH3 2,6. diOH 3,7.diCH3 2,6. diOH 1,3,7.triCH3 2,6,8. tri OH

:Oo-l~ o o

o

o o

--f.

--<>}

~--- --

~

'Ci

(5)

pyrimidine

NH2 NH2 } CH3 NH

2 }

NH2

OH OH } NH2 OH } OH OH } OH CH3 OH !

OH OH OH thiamine

Table 2. Potential values of pyrimidine derivatives in aqueous solution at room temperature at pH 5.0, 7.0 and 9.0: effect of nature and position of the simplest substituents. Reduction is observed by (0) d.c. polarography, cyclic voltammetry on (<» hanging mercury drop or (0) pyrolitic graphite electrode, and (CI.)a.c. polarography. Oxidation is observed on (.) d.c. polarography and cyclic voltammetry on platinurn electrode.

-1.0

pH 5,0

o +1.0 E1/2 .

H.E.

~ b.-. V/No

2 ""2

42 2

4 4

-

l [!

4.

6 5 5

4 22

2622 4444

2.4

5.6

+--

--

t-.

Pyrimidines

4

3N~5

J~~~IJ6 N

1

+ 0,5 E 1/2 -1.5

pH 7,0

-0,5

1

1

V/N.H

4 2 2 1

z z

Z 4 4

.!.

-.

5

1 1 4Z

~

Z 6

v:

Z

- ---

4

1---

-~ ---

-1.5

pH 9,0

-0,5 +0,5 E1/2

E. -

V/N.H.

. o.

Z

Z

4

!

5 Z

-

2 4

__4--2

5

-

1

,

E.

(6)

. ~H2}

Table 3. Potential values of purines derivatives in aqueous solution at roorn temperature at pH 2.0, 5.0 and 7.0: effect of nature and position of the simplest substituents. Reduction is observed by (0) d.c. polarography, cyclic voltammetry on (<» hanging mercury

drap or (0) pyrolitic graphite electrode, and (6) a.c. polarography. Oxidation is observed on cyclic voltammetry on (.• ) hanging mercury drap, (e) pyrolitic graphite.

-1,0

pH 2,0

o +1,0

purine

vIN.H.

-- _.-

••

• ~

6

1 1

• •

1

2

2

2 •

CH3 NH2

OH } NH2 OH } OH OH } OH OH

Purines 1N:r6 1 1 5 N> ~

B

2~

N

4

N

g

3

1

H E1/2 .

E.

pH 5,0

o +1,0

-1.0 1 V/N.H. .-

1

.~ 6'" i

6

1 6

-oa,

11 1 ~

1

1 6

1 6

1

2

i

1

B 1

1 --i =!t=

6

E 1/2 E.

pH 7,0

o +1.0 E 1/2

-1,0

V/NH.E

~~ 1 •

1

-+---+---.

~I 1 1

6

----1- 1 1

(7)

-O,!

Potential

EI/2 ,E r/2 or Es

tV/N.H.E.)

-0,4

-0,6

- 0,8

-1,0

-1,2

-1,4

-1,6

10 12 pH

Fig. 3.

Eleetroehemieal behaviour of pyrimidine in aqueous solu- tion: (-) d.c. polarography, (- -) a.c. polarography and eyelie voltammetry on ( ... ) hanging mereury drap eleetrode (H.M.D.E.) 0,026 V S-l and ( . -- . - . ) pyrolitie graphite eleetrode (P.G.E.) 0.060 V S-l s ,

10-14

4

3N~5+e_+ H',

2~N)6 wave

l

1

[CKu N,H l :\N~l r;

'/2 N N

- H _

wave

III

waveV

pH

Concentration E:1/2

1 =

- d

I E3/4 - EV4!

nu mber of e'"

Waves (mole.I-1) (mV/N.H.E.) C.m2/

3

.1'/6 (rnV) (coulornetr y)

1 0.5105 0.3 la 4"0-3 _ 334-105 pH 2.0 la 2.5 44:1:7 0.94:1: 0.01

Il 3la5 0.3 la 0.4.10-3 _ 900_ 11pH 2.2 la 2.7 95 1.08 :1:0.06

III 5to 8 0.3 la 5.,0-3 _438-89pH 4.3 la 4.7 41 109 5 2.0 :1:0.3

IV 7 la 8 0.3"0-3 _1358- 5pH 4.8

V 9 la13 0.4 la 1.5"0-3 _ 56L 79pH 8 _9 (ôat p+l 13) 3.93:1:0.06

- Fig. 4 and Table 4.

Meehanisms praposed by ELVING et al.s

,lI,12

for explaning the d.c. polara-

graphie and eoulometrie behaviour of pyrimidine in aqueous solution.

(8)

653

hydropyrimidine while wave V is a composite of waves III and IV. The relevant numerical data are shown in Tab. 4.

Past papers 15-18 have shown that the above suggested mechanisms do not agree with the d.c. polarography behaviour of pyrimidine when its con- centration is higher than a few millimoles per litre. Moreover, we are thinking that further investigations are necessàry to prove the dimerization of the radical produced by wave land to explain pH-independent wave II.

Experimental

Reagents

Buffer solutions were prepared from chemicals of analytical reagent grade at a concentration at least 50 times greater than those of pyrimidine (usually 0.5 M acidic and 0.5 M basic form). Following buffers were used:

chloride, oxalate, phosphate (first and second pKa) , citrate (first, second and third pKa) , phtalate (second pKa) , imidazole, tris, borate (first and sec- ond pKa) , carbonate (second pKa) and potassium hydroxide.

Pyrimidine (SCHUCHARDT and FLUKAA.G.) was purum grade; its polar- ographic pattern gave no evidence of any electroactive impurity.

Apparatus

Triangular potential sweep voltammetry (cyclic voltammetry) was car- ried out with different TACUSSELapparatuses (PRT 20-2X, GSTP, two ADTP) and a TEKTRONIX R 564 B storage oscilloscope.

Direct cunent polarography was carried out with different TACUSSEL apparatuses (PRT 500 LC, Servovit 9 B, S6RZ) and a SEFRAMXY bigalva- nometric recorder.

A conventional thermostated three electrode cell was used. The D.M.E.

was synchronized with the potential sweep by a TACUSSEL electrical hammer (MPO animated by a GCMR). For d.c. polarography the drop-time was regulated at 0.5 s, thus eliminating the erratic variations of drop-time at very negative potentials or the use of Desicote or related products.

General voltammetric procedures

Test solutions were prepared by adding small quantities of highly con- centrated pyrimidine solutions (0.5 and 0.05' M) to a known volume of buffer.

Solutions were regularly deoxygenated for at least 15 min before examina- tion and were kept under a nitrogen atmosphere.

For d.c. polarography, the potential was allowed to change at a rate of 0.25 V/min, the highest sweep rate allowed by the XY recorder used.

Although an Ag

1

AgCI, saturated KCI reference electrode was used, all

potentials cited are referred to the N.H.E. at 25.0 ± 0.2°C, tempe rature

of the thermostated cell.

(9)

Results

Polarographie behavior of pyrimidine in very dilute aqueous solutions Over the pH-range 0.3-9.7 pyrimidine in very dilute aqueous solution (10- 4 M) gives four polarographic waves (Fig. 5). At low pH, a single pl-l-dependent wave is observed (Wave 1). At about pH 2.0, a p'H-inde- pendent wave II, whose current is much more than that of wave l, emerges

- 0.2

pH 0.4

l(pA)

-1.4 -1.2 -1.0 -0.8 -0.6 - 0.4 E (V/N.H. E.)

- 0.1

-0.3 - 0.4 -0.5 - 0.6

Fig. 5.

Reduction of 10-

4

M aqueous solutions of pyrimidine by drop-time controlled polarography: pH 0.4 (Hel), 1.9 (phosphate), 3.6 (formate), 4.7 (acetate), 6.7 (phosphate), 8.2 (tris), 9.9 (glycine).

From the background. At about pH 5.2 waves 1 and II merge to form a pl-l-dependent wave III, whose wave current is almost twice that of wave 1.

At about pH 6.6, wave IV emerges from the background, and merges with wave III at about pH 10. As El/2 at a given pH does not shift with change of buffer nature and concentration, it may be assumed that this polarographic behavior of pyrimidine in very dilute aqueous solution does not depend on this experimental factor.

The pH-dependence of El!2 (Fig. 6) gives rise to the following El/2

versus pH linear relationships at this pyrimidine concentration (10- 4 M):

Wave 1 El/2 = [- 321 - 102 pH] ± 10 mV (N.H.E.) Wave II El/2 = - 960 ± 30 mV (N.H.E.)

Wave III El/2 = [- 465 - 85 pH] ± 15 mV (N.H.E.) Wave IV El/2 = - 1380 ± 60 mV (N.H.E.)

The pH-dependence of -la/e (Fig. 7), for the same experimental condi-

tions (capillary 10, 35.0 cm mercury, free drop-time 9 ± 1 s, controlled

drop-time 0.5 s, m = 0.86 ± 0.03 mg S-l), gives - ldle values which do not

(10)

655

E'/1 (V/N,H,E,)

-0,4

-0,6

-0,8

-1,0

· :i '!- ,. '~~

-.'

Il Il

Fig. 6,

Reduction of 10-

4

M aqueous

SO- - 1,2

lutions of pyrimidine by drop-time controlled polarography: (0) wave I, (e) wave II, (ü) wave III and -1,.

(.) wave IV, El/2 versus pH linear relationships.

IV

Il

10

pH

~ III

Il

8

Il

Il

IV

- - ~

Il Il

-<f'

0

~

0

Fig. 7.

Reduction of 10-

4

M aqueous solu- tions of pyrimidine by drop-time con- trolled polarography: (0) wave I, (e) wave 11, (0) wave III and (II) wave IV. laie versus pH relationships. Con- ditions: capillary 10, 35.0 cm of mer- cury, controlled drop-time 0.5 s, poten- tial sweepra te 0.25 V min='.

10

pH

vary very mu ch from waves I and III (except the pH 9.7 value) but whieh ean be very different for wave II and wave IV:

--=+1.50±0.15 la fLA/mM c

+ 1.45 < - - Id < 2.40 fLA/m M c

-- Id = 3.05±O,15 fLA/mM c

. Id

+ 1.7 < - - < 3.0 fLA/m M c

Wave l

Wave II

Wave III

Wave IV

(11)

As for as the number of electrons is concerned, it is worth noting that the height of wave III 1S almost exactly double of wave I.

Effect of pyrimidine concentration on ils polarographic behavior in aqueous solution

When the pyrimidine concentration is not very low and rises above a 2 mM level the shape of the polarographic curves changes progressively and, if pH is in the 3.0-5.2 range, wave II usually splits into two different waves, Il, and IIb (see Figs, 8-12). This splitting has been observed in different

E 1/2. (mV/r-l.H.E.)

Il Fig. 8.

Polarographic behavior of pyrimidine in pH 4.6 acetate buffer solution: (0) wave l, (e) wave II, (il) wave Il, and (a) wave lit. E

J

/2 versus pyrimidine concent- ration relationships.

_1000r-....--..- ••...• ..-.-...---..-.. •..•.. __

_1100

Il

Q

Fig.9.

Polarographic behavior of pyrimidine in pH 4.6 ace- tate buffer solution: (0) wave l, (e) wave II, (il) wave Il, and (i) wave

n; 1 E3/4 - El/41 versus pyrimidine concentration relationships.

buffer solutions (citrate, formate, acetate, oxalate, phthalate) and for the

same pyrimidine concentration (2.3 ± 0.3 mM). As El/2 of the other re-

duction waves shift with change of pyrimidine concentration, we shall de-

scribe all the effects of this experimental factor.

(12)

657

Fig. 10.

Polarographic behavior of pyrimidine in pH 4.6 aceta te buffer solution: (0) wave 1, Ce) sum of waves I and lIa'

(L'.) sum of waves land IIb and (••)

sum of waves I, na and IIb' Id versu.

pyrimidine concentration relationshipss

- Id (~A)

70

60

50

40

30

20

11+1

10

5.10-3 10-2

concentrat ion

[ rnole.!"]

Wave 1

Id versus c linear relationships are observed between pH 0.3 and 5.2 in the concentration range 10- 5 to 10- 2 M. El/2 versus log c linear relation- ships were shown in the same conditions (Fig. 11): the slope of such dia- grams is usually of + 20 ± 5 mV per concentration decade at low concen- tration and El/2 is concentration independent at pH higher than 2.8 and at concentration levels ab ove 10-3 M. The slope of wave l (as measured by 1/1 E3/4 - E 1/4 1) is generally consistent with le exchange (see Fig. 9 for example), in the mean concentration range studied, i.e. from 10- 4 to about 7 X 10- 3 M.

Wave II

Id versus c linear relationships were observed between pH 2.0 and 5.2 in the concentration range of 10- 5 to 2 X 10-3 M. The ratio of wave II to wave l limiting currents was ranging between 1.3 and 1.7. El/2 versus log c Iinear relationships were observed in the same conditions (Fig. 11) : the sIope, ranging between - 15 and - 42 mV per concentration decade, had a mean and frequent value of - 35 ± 7 mV per concentration decade. ln the concentration range of about 10- 4 to about 10-3 M, the slope of wave II (as measured by 1/1 E 3/4 -E 1/4 1) is generally consistent with a le exchange (see Fig. 9 for example).

Wave u,

This wave is shown when pyrimidine concentration is higher than 2.3 mM

in a pH range of 3.6 to 5.2. El/2 and lu« are generally both pH-independent (see for example Fig. 12 drawn with data obtained from solutions contain-

42

(13)

-300

E .,,{mV/N.H.E.J

pH J,36 (HCI)

-400

pH d,S6CHCI) --:P~"'"""'=f---+---j

ing 10--- 2 mole of pyrimidine per litre) and almost concentration-independent (Fig. Il). The position of wave Il, is not very different from that of wave II at the splitting concentration. To sum up, wave Il, has a El/2 value of - 965 ± 10 mV (N.H.E.) whatever pH and pyrimidine concentration.

The height of wave Il, equals exactly that of wave II at tbe concentration of splitting; at higher concentrations the sum of the heights of wave JIn and

pH 3,72 (oxalate)

1

! -

-8001----'---+-_

="',..,...,.;:..--,...,...,,---1

Fig. 11.

Dependence of El/2 on concentration of pyrimidine at different pH in aqueous solution.

pH 2,8Q

<.citratt\) pH 3,S6(formiate)

-OOO~-+-~---r---~--~-~

-~ooo pH4,81'(acétate) pH 3,7 (oxalate)

-1~00~--j---+---t---"~-~

10-" 10-3 10-2

Concentration of Pyrimidine (mole.I-1)

wave IIb depends linearly on the pyrimidine concentration (with the same slope than wave II at lower concentrations) (Fig. 10). The slope of wave IIa as measured by 1/1 E3/4 - E 1/4 1, is always high, even when waves II,, and IIb are distant enough (Fig. 9): if one assumes that wave JIa is a normal rapid wave (see later) its value would be consistent with a 2e exchange.

Wave IIb

This wave is also shown when pyrimidine concentration is above 2.3 mM

in a pH range 3.6 to 5.2. ln contrast with wave H, wave Il, is very strongly

concentration-dependent> El/2 shifts for more than 100 mV towards neg-

ative potentials when the concentration increases from 2.5 to 20 mM

(14)

659

(Fig. 8 and 11); Ium increases in terms of concentration following the re- lationship:

where e and Cf are the concentrations of pyrimidine (e > 2.3 mM, Cf < 2.3 mM)

(lum)u

iJ

! (/lùn)ub are relative to the e value and (/d)U to the Cf value. For

E

1/2

(V/N.H.E.)

-0,8 . - 0,4

-0,6

-1,0

, ,

lia 'Il ... ,

~III IIb •

If

.. ••

IV •

••• •

-1,2

Fig. 12.

E'/2 versus pH linear rela- tionships for pyrimidine at a -1,4

concentration of 10-

2

M: (0) wave I, (e) wave II, (t»

wave lIa, (â) wave II b, (0)

wave III and (a) wave IV. 6 10 pH

the same pyrimidine concentration e.g. 10- 2 M (Fig. 12) El/2 is pH-inde- pendent:

(E 1/2)Ub = - 1080 ± 10 mV (N.H.E.)

Wave III

For aU the buffer solutions examined i.e. between pH 5.2 and 10, El/2

and Idle do not shift significantly with pyrimidine concentration in the range of 10- 5 to 10- 2 M. However, the El/2 versus pH relationships obtained by least-squares analysis of the experimental data seem to be somewhat different for:

and

10- 4 M: El/2 = [- 465 - 85 pH] ± 15 mV (N.H.E.)

10- 2 M: El/2 = [- 335 -102 pH] ± 20 mV (N.H.E.)

(15)

indicating a slope change more than an actual position change in these dia- grams (Figs. 6 and 12).

Wave IV

The experimental data obtained for this wave are so different from one buffer to another or from one pyrimidine concentration to another, tnat it is difficult to measure the characteristics of this wave accurately: El/2 ranges between - l330 and- 1450 mV (N.H.E.) and laie between - 3.0 and -1.7 fL Alm M-l.

Eifeet of the experimental conditions on the eharaeteristies of the diiferent reduetion waves of pyrimidine

Eifect of buifer solution

Examination of the experimental data used in Figs. 6, 7 and 12 (EJ/~

and -Id,' e) versus pH relationships) and in Fig. Il (influence of the pyrimidine concentration on the E1/2 at different pH values) indicates that there is no influence of buffer nature and concentration on the polarographic reduction behavior of pyrimidine. These data were obtained with l3 different buffers and for sorne of them for different buffer concentrations (acid and base con- centration ranging from 3 X 10- 2 to 5 X 10- 1 M). The only possible excep- tions in this assumption could be for our being unable to ob tain close values of -ldle and to some extent of E1!2 for waves II an IV.

Eifeet of polarographie charaeteristies: drap-lime and mercury flow

It has been already shown 19-24 that the use of a mechanically con- trolled drop-time does not change the shape of the l versus time curves and makes it possible to separate the two experimental factors of polarog- raphy: drop-time and mercury flow. To measure the characteristics of the pyrimidine reduction waves we have compared their behavior towards these two factors to the behavior of Tl+ and Cd2+ reduction waves. Indeed Tl+ and Cd2+ are known to give rise to rapid polarographic waves whose current is limited by diffusion. The behaviour of aU the pyrimidine reduction waves versus mercury flow m (changing of mercury height with the same controUed drop-time) is normal: the slopes of the log

1

Id

1

versus log m curves are similar to those for Tl+ and Cd 2 + i.e. + 0.85 ± 0.07. An example of this influence of mercury flow is given for waves la Ua and IIb in a solution of 10- 2 mole of pyrimidine per litre of buffer formate (pH 3.6) in Fig. 13.

The behaviour of wave 1, II, III and IV versus drop-time

't'

(changing

of drop-time with the same mercury flow, i.e. same mercury height) is differ-

ent from those of waves Il; and IIb' Whereas the first group gives rise

to log

1

Id ~ versus log

't'

curves whose slopes are similar to those in the

Tl+ and Cd2+ corresponding diagrams i.e. + 0.25 ± 0.06, the second group

shows negatives slopes (wave H.) or variable abnormal slopes (wave IIb)'

An example of this difference is shown in Fig. 14 for p'H: 3.6 solutions of

(16)

30

20

Fig. 13.

Log

1

Id

1

versus log (mercury flow) linear relationships for pyrimi- dine solutions of 10-

2

M in forma- te buffer (pH 3.6): (0) wave I, (~) wave na> (0) wave IIb' Con- ditions: capillary 10, mercury height ranging between 25.0 and 75.0 cm, contra lied drop-time 0.5 s. The mercury fiows were measured with freely dropping mercury in deionized water and decrease less than 10 % if the 0.5 s drop-time is imposed.

10

5

3

0,5 1,0 2,0 Hg flow (rnq.s-")

50

10

0,1 0,5 1 5 10

controlled drop-time

(s)

661

lia

,/

,/Cd++

,H'/

,/ ,/

/ /

,/ /

/ ,/

/,///

//

Fig. 14.

Drop-time dependence of the limi- ting current of the reduction waves of 10-

2

M pyrimidine solutions in formate buffer (pH 3.6): (0) wave I, (~) wave Ua and (0) wave lIb' Conditions: capillary 10, mercury height 35.0 cm, free drop-time 9.2 ± 0.1 s, mercury fiow with freely dropping mercury 0.86 ± 0.03 mg çl. Peaks of the current oscillations were used to determine the limiting currents.

pyrimidine at a concentration of 10-

2

mole per litre. The negative value

of the slope corresponding to wave lIa can be nearly nil with other capil-

laries or other mercury flows. The lowering of the limiting current when

the controlled drop-time increases is generally explained by an adsorption

reaction controlling the rate of the electron transfer. Here this hypothesis has

to be rejected because the current versus time curves for waves l, Il, and

IIb have a11the same normal shape in conventional d.c. polarography and in

drop-time controlled d.c. polarography, the slope of log

1

Il versus log

time curves ranging between 0.25 and 0.30.

(17)

Effect of temperature

The temperature influence was studied in acetate buffer at pH 4.8 be- tween 10 and 40°C: both conventional polarography and drop-time con- trolled polarography show no significant difference between the behavior of wave land waves rr, and IIb (Fig. 15). The slopes of log

1

Il, versus

50

lia

40

: _-0---

30

20

~ 1

10

/kin.

1/

Il Il Il

/ /dif

/ ~~-

k~ .

adsorption

Temperature

5L---.---,---r---r~~~

o 10 20 30 40 (oc)

Fig. 15.

Temperature dependence of the limi- ting current of the reduction waves of 10-

2

M pyrimidine solutions in acetate buffer (pH 4.8) both with conventional d.c. polarography (---) and with drop-tirne contra lied polar- ography (--): (0) and (e) wave I, (4) wave rra and (O)and Ca) wave rIb' Conditions: capillary 3, 70 cm mercury height, free drap- time 6.4 s, controlled drop-time 0.5 s. Peaks of the current oscilla- tions were used to measure the limiting currents.

temperature curves are somewhat smaller than the theoretical value for a diffusion controlled wave.

As alre ady shown by the shape of the I versus time curves, waves l, II, and II, involve no adsorption in their rate controlling step.

Effect of the nature of the electrode in cyclic voltammetry

ln order to find out any physico-chemical role played by mercury in polarography, cyclic voItammetry was used under similar conditions with a D.M.E. (drop formation synchronized with potential sweep) and with a stationary vitreous carbonelectrode. Using the same sweep rate conditions (1 V s+') the two electrodes gave similar resuIts between pH 2.3 and 8.2 for waves l, III and IV: the peak potentials were shifted from 130 ± 30 m V towards negative potentials when compared to thé relative half-wave poten- tials. Instead of the two waves Il; and II

b'

the cyclic voltammetry with a D.M.E. gave one peak II showing a shoulder on the less negative side:

this peak II is placed at 30 m V below wave IIb halfwave potential in 'the

same concentration conditions (10- 2 M). These experimental data are in

good agreement with data of ELVING et al. (presented in Fig. 3) for car-

(18)

663

bon electrode but give somewhat different results for cyclic voltammetry on D.M.E.

To sum up the effects of experimental conditions on the reduction behav- ior of pyrimidine in aqueous solution, we have found that the nature and concentration of the buffer, and the nature of the electrode do not signifi- cantly alter the shape and position of the different waves. Temperature and mercury flow in polarography have the same, "normal" influence on the different waves described. The controlled drop-time polarography seems to be the only way to differentiate the split waves observed at higher concentrations in acidic media from the normal waves ,observed with very dilute solutions. Consequently the reduction behaviour of pyrimidine gives data of energetical significance even if reactions occur at somewhat limited rates.

Conclusions

The concentration of pyrimidine is a fundamental factor in the study of its reduction properties and until now has not received sufficient attention.

Around a value of 10- 3 M there is a change in behavior both for wave 1 at pH above 2.8 (Fig. 11) and for wave II (Figs. 8 to 10). This is why the re- sults are to be discussed for concentrations above and below this value.

ln very dilute solutions, i.e. in a concentration range of 10- 5 to 10-3 M, the pyrimidine reduction waves aIl show the same behavior towards exper- imental factors (nature and concentration of buffer, mercury flow and drop-

+1

2i\

pH 3.56\ pJ86

1

, \ (formiate) • 'o(phosphate)

\~\ \\ ~ \\1

"'.\ I~

T

, ~ },

\l~ \\

1Q

~

,

~.

l'

wave Il

l'"

1

- - -

0.6 0.5

Fig. 16..

Logarithrnic analysis of the polarographic reduction waves of pyrimidine (10-

4

M) in aqueous buffered solutions:

pH 1.86 (phosphate) and pH

-1

3.56 (forrniate).

(- - - -) conventionallogarithmic analysis i.e. log [Ij(Ilim - 1)]

versus E

-2

(__ ) logarithll1ic. analysis in

-1 0.9

o.~ (V/N.~7E.)

presence of a dimerization:

log fI2j:3/(Ilim--J)] versus E for (0) wave 1, log [I"/2/(Ilim- 1)] versus E for (e) wave II.

Conditions: capillary JO, 35 cm mercury, controlled drop-time 0.5 s, m = 0.86 ±

0.03 mg

S-l.

time, temperature, nature of electrode) except towards pyrimidine concen-

tration. The half-wave potential of wave 1 shifts towards less negative po-

tentials (+ 20 mY/concentration decade) whereas the half-wave potential

of wave Il shifts towards more negative potentials (- 35 ± 7 mv/concen-

tration decade). This type of concentration dependence obviously means

(19)

the existence of a chemical step between the wave 1 and wave II reduction steps.25-27 Similar behaviors were observed during reduction of aromatic aldehydes and ketones 28,29and of N-alkyl pyridinium salts 30,31 and were both explained as a dimerization of the radical forrned during the first step.

To give ptoof of the mechanisms MAIRANOVSKII 27tried a logarithmic anal- ysis of the polarographic waves and found log [1 2/3 j(Ilim - 1)] versus E linear relationships for the first wave (electron-transfer followed by dimerization) and log [I2/3j(hùn- I) versus E linear reJationships for the second wave (di- merization competitive with electron transfer). We tried the same way to fit the experimental data with either log [Ij(Ilim - 1)] versus E relationships, or log [I2/3j(Ilirn-l)] versus E relationships for wave 1 at pH 1.86 and 3.56 in 10- 4 M solutions. The results in Fig. 16 are in good agreement with the second rela- tionship (slope -lf( 48 ± 2) mY-l) whereas the first gives two relationships one above El/2 and one under El/2 with different slopes (- 1/28 and - 1/40 mY-l).

Similar results were obtained (Fig. 16) for wave II at pH 3.56 with either log [Ij(Itim- 1)]vers us E or log [12/3 j(llim- 1)] versus E relationships: the second relationship gives a constant slope at - 1/47 my-l whereasjthe first gives two different slopes (- 1/73 and - 1/55~my-l). These observations may induce to suppose a dimerization of a wave 1 product as:

. H [. 1

. ../ NH H

N c-: HN· 1;;- -

!~ +e+H+~ II~ 2" N -'~~Nj

~) ~ ...' ~-~- H ~ H~NIJ~

N N

But one should also consider other types of reaction of this radical, for exam- ple on non-reduced pyrimidine or on non-reduced protonized pyrimidine.

ln effect a good mechanism should fit the concentration dependence of the half-wave potential together with its pH-dependence. Moreover such a rnech- anism should also fit the pH and concentration-dependence at higher pyri- midine concentration and explain both the change of slope of El/2 versus log c at pH larger thau 2.8 and the splitting of wave IIat a concentration high- er than 2.3 mM. ln further investigations the different mechanisms proposed have actually to be tested for the complex pH and concentration-dependence of the reduction waves of pyrimidine.

References

V.P. SKULACHEV, Nature 198, 444, (1963).

J.A. BARLTROP,P.W. GRUBB and B. HESP, Nature 199, 759 (1963).

D. THÉVENOT, unpublished data (1967).

J. DUCHESNE,P. MACHMERand M. READ, C.R.H. Aead. Sei. 260, 2081, (1965).

P. MACHMERand J. DUCHESNE,Nature 206, 618 (1965).

M.J. MANTIONEand B. PULLMAN,é.R.H. Aead. Sei. 262 D, 1492-1494 (1966).

B. PULLMAN and A. PULLMAN, Quantum Biochemistry, Interseience Pub!., New

York, 1969.

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665

10

P.J. ELVING, W.A. STRUCK and D.L. SMITH, Mises au Point de Chimie Anal., Organ Pharmac. Bromatolog., 14, 141 (1965).

B. JANIK and P.J. ELVING, Chem. Rev. 68, 295 (1968).

L.F. CAVALIERI and B.A. Lowv, Arch. Biochem. Biophys. 35, 83 (1952).

D.L. SMITH and P.J. ELVING, Anal. Chem. 34, 930 (1962).

D.L. SMITH and P.J. ELVING, J. Amer. Chem. Soc. 84, 2741 (1962).

J.E. O'REILLY and P.J. ELVING, J. Electroanal. Chem. 21, 169 (1969).

G. DRYHURST and P.J. ELVING, Talanta 16, 855 (1969).

D. THÉVENOT, G. HAMMOUYA and R. BUVET, C.R. Acad. Sci. Paris 268, 1488 (1969).

D. THÉVENOT, G. HAMMOUYA and R. BUVET, J. Chim. Phys. 66, 1903 (1969).

D. THÉVENOT, Journées d'Electrochimie Organique, Thiais, 1969.

D. THÉvENoT, Third Inter. Biophysic Congr., Boston, Mass., 1969.

D. WOLF, Z. Angew. Chem. 72, 449 (1960).

M. VON STACKELBERG, D. WOLF and H. SCHMIDT in T. KAMBARA ed., Modern aspects of Polarography; Plenum Press, New York, 1966, p. 41.

M. VON STACKELBERG, D. WOLF and H. SCHMIDT, Rev. Polarog. (Kyoto) 11, 41 (1963).

D. WOLF, J. Electroanal. Chem. 5, 186 (1963).

H. SCHMIDT and R. VON SCHORLEMER, J. Electroanal. Chem. 5, 345 (1963).

J. SIMAO, D. WOLF and M. VON STACKELBERG, J. Electroanal. Chem. 20, 365 (1969).

J. KOUTECKY and V. HANUS, Collect. Czech. Chem. Commun. 20, 124 (1955).

J.M. SAVÉANT and E. VIANELLO, C.R. Acad. Sei, 256, 2597 (1963).

S.G. MAIRANOVSKII, in P. ZUMAN ed., Catalytic and Kinetic Waves in Polarography ; Plenum Press, New York, 1968.

W. KEMULA, Z. GRABOWSKI and M. KAUNowSKI, Naturwiss. 47, 514 (1960).

S.G. MAIRANOVSKII and V.N. PAVLOV, Zh. Fiz. Khim. 38, 1804 (1964).

S.G. MAIRANOVSKTI, Dokl. Akad. Nauk. S.S.S.R. 110, 593 (1956).

J. VOLKE, M. NAAROVA and V. VOLKOVA, 21st C.I.T.C.E. Meeting, Prag, 1970.

A. ALBERT, in A.R. KATRITZKY ed., Physical Methods in Heterocyclic Chemistry, Vol. 1, Academie Press, New York, 1963, p. 1.

D. SHUGAR, J.J. Fox, Biochim. Biophys. Acta 9, 199 (1952).

S. LEWIN, D.A. HUMPHREYS, J. Chem. Soc. 1966 B, 210.

J. CHRISTEMSEM, T.H. RYTTING, R.M. IZATT, J. Phys. Chem. 71, 2700 (1967).

A. SOBER, Handbook of Biochemistry; The Chemical Rubber Co., Cleveland, Ohio, 1968.

A. DENIS, H. BERTHOD, J. Chim. Phys. 65, 1815 (1968).

S. LEWIN and M.A. BARNES, J. Chem. Soc. 1966 B, 478.

S.F. MASON, J. Chem. Soc. 1954, 2071.

II

12 13

14 t

s

16 17

18 t9 20

21

22

24

26 27

28 29 30

:n

32

33

3' 35 36

37 38 39

Références

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