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MÖSSBAUER AND ESR STUDIES IN LOW SYMMETRY IRON COMPLEXES

W. Oosterhuis, K. Spartalian

To cite this version:

W. Oosterhuis, K. Spartalian. MÖSSBAUER AND ESR STUDIES IN LOW SYMME- TRY IRON COMPLEXES. Journal de Physique Colloques, 1974, 35 (C6), pp.C6-347-C6-350.

�10.1051/jphyscol:1974660�. �jpa-00215817�

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JOURNAL DE PHYSIQUE Colloque C6, suppliment au no 12, Tome 35, Dicembre 1974, page C6-347

MOSSBAUER AND ESR STUDIES

IN LOW SYMMETRY IRON COMPLEXES (")

W. T. OOSTERHUIS and K. SPARTALIAN

Physics Department, Carnegie-Mellon University Pittsburgh, Pennsylvania 15213, USA

R6sumB. - Quelques complexes de transport de fer naturels ainsi que quelques modkles de com- plexes minkraux ont fourni des resultats Mossbauer et RPE qui sont bien expliques par un hamilto- nien de spin electronique de symetrie rhomboldale et non de symetrie trigonale comme le suggkrent les determinations structurales par rayons X. Un terme d'ordre 4 est important dans le lissage des resultats experimentaux de RPE et de spectroscopie Mossbauer. Les paramktres de I'hamiltonien de spin sont determines k partir des donnkes expbimentales pour la mycobactine P, l'enterobactine et quelques hydroxamates mineraux.

Abstract. - Some naturally occurring iron transport complexes and some inorganic model complexes have given Mossbauer and ESR results which are well explained by a spin Hamiltonian model for the electronic state with rhombic symmetry, and not the trigonal symmetry suggested by X-ray structure determinations. A fourth order term is important in fitting the experimental ESR and ME results. The spin Hamiltonian parameters are determined from the experimental data for mycobactin P, enterobactin and some inorganic hydroxamates.

1. Introduction. - Several highspin ferric complexes have been found recently [I-51 to exhibit an unusual isotropic ESR signal at g = 4.3. To a large extent, these iron complexes are of biological origin and have many similar properties. The iron is usually bound by three bidentate ligands in which two oxygen atoms are the actual near neighbors contributed by each ligand.

The local molecular arrangement is that of a three bladed propeller which may or may not have a three fold symmetry axis as shown in figure 1. In each of

TRlGONAt " RHOMBIC "

FIG. I. - Schematic drawings showing how three identical bid-ntate ligands can be arranged in trigonal or (( rhombic u

symmetry.

these complex ions there is an extremely high affinity for ferric iron with a binding constant of about lo3', but a much weaker attraction for ferrous iron. The great affinity for ferric iron is used by these naturally

(*) Supported in part by grants from the National Science Foundation and the National Institute of Health.

occuring complexes in the accumulation of iron for the living organism. The iron binding complexes which occur naturally include the ferrichromes, the ferrioxamines, the mycobactins and the transferrins.

These molecules have different compositions corres- ponding to the different organisms, but in each case the ferric ion experiences a low symmetry environ- ment.

We have done Mossbauer experiments on these complexes and on some inorganic model complexes, using the paramagnetic hyperfine structure (PHs) in the spectra to obtain information about the electronic state of the iron. This is complementary to the infor- mation resulting from ESR measurements.

Mycobactin P is a growth factor for mycobacterium Phlei and several other mycobacteria and has been extensively studied by Snow 161 and Ratledge

171.

Enterobactin is similarly a growth factor for several enteric bacteria such as E. coli and has been studied by Neilands and coworkers [8], and by O'Brien et al. [3].

Many of these iron complexing agents such as ferri- chrome A [9] and deferoxamine [lo] have the iron bound by three hydroxamic acid residues. Thus it is appropriate to study some of the inorganic hydroxa- mate complexes to facilitate an understanding of the natural compounds.

2. Sample preparation and experimental details. - The sample of iron freemycobactin P [C,,H,,OioN,Fe]

with molecular weight of 922, was the gift of Dr. G. A.

Snow. Isotopically enriched (57Fe) iron in the form

Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphyscol:1974660

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C6-348 W. T. OOSTERHUIS AND K. SPARTALIAN of a methanol solution of 57FeC1, was added to a

chloroform solution of iron free mycobactin P. An excess of mycobactin P was used to ensure total chela- tion of the available iron. Mycobactin P is slightly soluble in methanol and this solution was frozen into a glass and used as a Mossbauer absorber. Powder samples of mycobactin P were prepared by simply evaporating the methanol from the sample.

Chemically pure benzohydroxamic acid and nico- tiny1 hydroxamic acid were obtained from various commercial suppliers. In each case, an excess of the hydroxamic acid was dissolved in methanol and added to a methanol solution of 57FeC1, forming deep purple solutions. These were frozen in liquid nitrogen where the methanol forms a glass and used as Mossbauer absorbers. The frozen solutions proved to give better resolved paramagnetic hyperfine structure (PHs) in the Mossbauer spectrum since the paramagnetic centers were well separated eliminating the spin-spin relaxation effects in the spectrum in contrast to the powder absorbers.

Enterobactin (MW 669) was obtained from Pro- fessor J. B. Neilands and was combined with 57FeCl, in a methanol solution which was also frozen and used as a Mossbauer absorber. A two-fold excess of entero- bactin assures that all the available iron will be complexed.

The Mossbauer data were taken on a constant acceleration spectrometer of the usual design using a multichannel analyzer in time mode operation. The spectrometer was calibrated using an iron foil with zero velocity set at the centroid of the iron foil spec- trum.

3. The electronic model. - The 'S state of the ferric ion in these complexes can be successfully described by the following spin Hamiltonian with S = 512.

If the electronic state has rhombic symmetry, then the x, y, z axes coincide with the

l ,

y,

5

axes. The coordi- nates <, y,

1:

are usually identified with the central ion- ligand axes of an octahedral complex. If there is tri- gonal symmetry in the electronic state, then the z-axis is in the

<

111

>

direction relative to the

<, y,

5

axes. It is usually expected that the spin Hamil-

tonian will have the same symmetry and axis system as the molecular coordination of the iron site.

When the electronic relaxation rate is showed to the point at which paramagnetic hyperfine structure can be resolved at low temperature and concentrations, then the features of the magnetically split spectrum can be compared to an electronic model. The Moss- bauer data are compared to computer simulations of spectra generated from the full spin Hamiltonian X = X,

+

X,, where

X, = A1.S

+

P [ I ~

+

l(1f

-

I;)]

-

gn

p,,

H . I .

The simulated Mossbauer spectra depend on five adjustable parameters (D, A, p, A and P ) which determine the position and intensity of each absorption line. It is sometimes possible to determine P indepen- dently if the magnetic interaction is washed out due to fast relaxation effects. The magnetic hyperfine inter- action A scales the magnetic splitting of the spectrum.

The symmetry of the spin Hamiltonian is determined by the zero field splitting parameters A and u, and these parameters also determine the profile of the Moss- bauer spectrum. Since the quadratic part of the zero field splitting and the electric field gradient have the same origin we can constrain them to the same axis system and also constrain the EFG asymmetry para- meter by y = 3 A. The parameter D scales the energy separations of the three Kramers doublets in the absence of an applied field and this can be measured by observing the contributions of each Kramers dou- blet to the composite spectrum. Each contribution, of course, will be weighted by the appropriate Boltz- mann factor.

When frozen solution or powder absorbers are used, it is necessary to simulate the random orientations of the molecular axis relative to the gamma beam and the applied magnetic field. This can be done easily in a step-wise procedure by computing a spectrum for each of many evenly distributed directions of the gamma beam and applied field and then adding the spectra from each direction with equal weights to simulate the random orientations in the absorber. It is this angular averaging which makes it possible to determine the electronic state from the profile of the spectrum.

4. Experimental results and discussion. - Mijssbauer experiments were done on a powder sample of 57Fe complexed to mycobactin P at 4.2 K. Some magnetic hyperfine structure was observed, but the magnetically split resonance lines were quite broad in addition to the broad central line, indicating considerable spin relaxation. When the mycobactin P was dissolved in methanol, the paramagnetic spins were well separated, reducing the spin-spin relaxation and allowing well resolved PHs to be observed in the Mossbauer spectrum as seen in figure 2. The signal to noise ratio is poor because it was very difficult to dissolve appre- ciable amounts of mycobactin P in methanol and impossible to dissolve it in anything else except chloroform. The solid curves in figure 2 are computer simulations based on the spin Hamiltonian para- meters which originally gave a satisfactory fit with D = 0.34 cm-l, A = 0.27, and p = 0 in which the quartic term was ignored. However, when an ESR spectrum was generated with these parameters (Fig. 2a) a pronounced splitting is predicted in the ESR spec- trum at g = 4.3. When the ESR experiment was done (Fig. 3a) on mycobactin P, a narrow unsplit ESR resonance was observed at g = 4.3. This contradiction of experimental results on the same sample was

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SOURCE VELOCITY (MM/S)

FIG. 2. - b) Mossbauer data for a methanol solution of myco- bactin P showing magnetic hyperfine structure in the slow relaxa- tion limit. The experiment was done at a temperature of 4.2 K in an applied field oriented perpendicular to the gamma beam. The solid curve is a calculated spectrum using D = 0.34 cm-1, I = 0.26 and .u = 0 ; a) The ESR derivative spectrum pre- dicted from these spin Hamiltonian parameters at X-band

(hv = 0.3 cm-1).

I

I I I I I I I I

-9 -6 -3 0 3 6 9 SOURCE VELOCITY (MM/S)

FIG. 3. - The ESR experiment on mycobactin P at X-band at T = 4.2 K showing an unsplit line at g = 4.2 contrary to the prediction ; b) The same Mossbauer data as in figure 2 but the calculation now uses D = 0.22 cm-1, I = 0.46, .u = 0.27.

resolved by the inclusion of the fourth order term in the spin Hamiltonian. The set of parameters given in Table I (including p =

-

0.27) gives reasonably good agreement with the results of both experiments. The fact that 1 = 0.46

>

113 merely implies that the principal axis of distortion is in the y-direction and not the z-direction [ll].

Mossbauer experiments were then done on the benzohydroxamate complex of ferric iron in a frozen methanol solution. In this case the complex was quite soluble in methanol so that the optimum amount of 57Fe could be placed in the absorber and therefore the experimental data are of much better quality as seen in figure 4. The spectra are qualitatively similar

FERRIC BENZOHYDROXAMATE

SOURCE VELOCITY ( M M / S \

FIG. 4. - Mossbauer data for a frozen methanol sdlution of ferric benzohydroxamate at 4.2 K in applied fields of 0 and

1.3 kOe.

to the mycobactin P spectra and give confidence to the electronic model used to simulate the spectrum.

Experiments on the ferric nicotinyl hydroxamate exhibit the same spectral profile that characterizes these electronic states with less than axial symmetry.

Other experiments on 57Fe complexed to entero- bactin show unusually sharp resonance lines at liquid helium temperatures and these data are well repre- sented by a calculation (the solid line in Fig. 5).

Good agreement between calculation and experiment is achieved only when the fourth order term with coefficient g is considered.

In each of the cases considered above, the Moss- bauer and ESR data can be represented only by an electronic model with rhombic symmetry, whereas X-ray and other techniques have indicated the iron to be in a site of trigonal symmetry. It is probable that the electrons are more sensitive to small departures from highly symmetric ligand fields.

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W. T. OOSTERHUIS AND K. SPARTALIAN

Spin Hamiltonian Parameters from Mossbauer and ESR Experiments Complex

-

Ferrichrome A Deferaximine Mycobactin P Enterobactin

Ferribenzohydroxamate Transferrin

I

-9 I -6 I - 3 I 0 I I I I

I

3 6 9

SOURCE VELOCITY ( M M / S )

experiment (Fig. 4) indicates rhombic symmetry in the electronic state. The spin Hamiltonian parameters found from Mossbauer experiments for these and other ferric complexes are given in Table I. Not all entries in this table were analyzed with the considera- tion of the fourth order term, but it is safe to say that none of those listed gives evidence for trigonal symme- try. It is probable that a non-negligible p will be found in those complexes where it was previously ignored.

When the g = 3017 resonance was explained by the

(( rhombic )) spin Hamiltonian ( I = 1/3), the fourth order term was neglected ( p = 0). If p = 0, it doesn't FIG. 5. - Mossbauer data for a frozen methanol solution of matter whether the principle distortion axis is in the enterobactin at 4.2 K in an applied field of 1.3 kOe showing

unusually sharp absorption lines.

<

11 1

>

(trigonal) or

<

001

>

(rhombic) direction.

However, it can be easily shown that the condition of In trigonal symmetry, one would have I = 0 and z

in the

<

11 1

>

direction relative to

5,

y,

5.

There is no way to obtain an isotropic g = 4.3 from this spin Hamiltonian under these circumstances. Nevertheless, Zalkin et al. [12] have done the X-ray structure of ferrichrome A which indicates trigonal symmetry while Wickman et al. [I31 observe an isotropic g = 4.3, and Mossbauer data [I41 which favors rhombic symmetry.

Similarly, enterobactin is thought to have trigonal symmetry from NMR studies [S], but ESR results [3]

with g = 4.3 and Mossbauer experiments for entero- bactin (Fig. 5) also favor the model with rhombic symmetry. Finally, there have been X-ray studies of the benzohydroxamate complex of Fe3+ which again show trigonal symmetry [15], but again the Mossbauer

I = 113 and p = 0 is a special case of the more general relation ship p = 0.75 (1 - 3 1) which guarantees that there will be an isotropic g = 3017 if the rhombic spin Hamiltonian is used. In trigonal symmetry ( I = O), the demand of an isotropic g in one of the Kramers dou- blets leads to the relation ship that p =

-

9 and g = 1013 in contradiction to the experimental ESR results. Likewise the calculated Mossbauer spectra for trigonal symmetry (1 = 0 ; p # 0) show marked differences from the rhombic model and from experi- ment, even when the same parameters (D, I and p) are used.

Acknowledgments.

-

The authors are grateful to Professors N. S. Vanderven and 5. Ashkin for several helpful discussions and the ESR experimental work.

References

[I] DOWSING, R. D. and GIBSON, 3. F., J. Chem. Phys. 50 (1969) 294.

121 AASA. R.. J. Chem. Phvs. 52 (1969) 3919.

i3j O'BR~EN,' I. G.,

c&,

G. B. and GIBSON, F., Biochim.

Biophys. Acta 237 (1971) 53.

141 AISEN. P.. AASA R. and REDFIELD, A. G., J. Biol. Chem.

. .

2& (1969) 4628.

[5] PEISACH, J., BLUMBERG, W. E., LODE, E. T. and COON, M. J., J. Biol. Chem. 19 (1971) 5877.

[6] SNOW, G. A., Bacteriological Review 34 (1970) 99.

[7] RATLEDGE, C. and MARSHALL, B. J., Biochim. Biophys.

Acta 279 (1972) 58.

[8] LLINAS, M., WILSON, D. M. and NEILANDS, J. B., Bioche- mistry 12 (1973) 3836.

[9] NEILANDS, J. B., Structure and Bonding 1 (1966) 59.

[lo] BOCK, J. and LANG, G., Biochim. Biophys. Acta 264 (1972) 245.

[ l l ] BLUMBERG, W. E. in Magnetic Resonance in Biological Systems, Wenner-Gren International Symposium Series, Vol. 9 (Eds A. Ehrenberg, B. Malmstrom, and T. Vann- gard, Pergamon Press Ltd., London) 1967, p. 49.

[12] ZALKIN, A., FORRESTER, J. D. and TEMPLETON, D. H., J. Am. Chem. Soc. 88 (1966) 1810.

[13] WICKMAN, H. H., KLEIN, M. P. and SHIRLEY, D. A., J. Chem. Phys. 42 (1965) 2113.

[14] WICRMAN, H. H., KLEIN, M. P. and SHIRLEY, D. A., Phy.~.

Rev. 152 (1966) 345.

[15] LINDNER, H. 3. and GOTTLICHER, S., Acta Cryst. B25 (1969) 832.

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