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hemoglobinUV fluorescence

INTRACELLULAR RHEOLOGY OF RED BLOOD CELLS

Alice Briole, Thomas Podgorski, Bérengère Abou

Molecular rotors

DASPI Molecular rotor

« Stiffening »

18°C 10µm

37°C 30°C 24°C

43°C

Rencontres du Non Linéaire 2021 [email protected]

RBCs are observed on an inverted fluorescence microscope in a 1mM DASPI solution

Temperature is controlled by an objective heater through the immersion oil in contact with the sample

Statistical sampling 5

donors Single donor

400 RBCs per temperature

80 RBCs per temperature

DASPI 0.1mM DASPI

1mM DASPI

1mM

T(°C)

The decrease in intensity with temperature reflects the decrease in cell stiffness

The technique allows to evaluate the stiffness of individual cells (1dot = 1 RBC) and the stiffness heterogeneities within a sample (width of the intensity distribution)

Our RBC model provides (not shown) :

The separation of membrane and cytosol contributions

Cytosol fluorescence consistent with independent measurements of hemoglobin

viscosity with temperature

Ethylene-glycol/

Glycerol mixtures

100 101 102 103

(mPa.s) 102

103 104 105

Intensity (a.u.)

16°C 20°C 25°C 30°C

1mM 0.1mM 0.01mM

0 0.5 1

DASPI (mM) 0

1000 2000 3000

C (a.u.)

- measured by microrheology

DASPI spectral properties are decoupled from those of hemoglobin

Cells fluorescence increases with decreasing temperature i.e with stiffening

DASPI penetrates homogeneously into RBCs (confocal microscopy images not shown)

Intracellular rheology

DASPI: intracellular nanorheology probe

Temperature-stiffened RBCs : membrane rigidity and cytosol viscosity decrease with temperature2,3

Fluorescence intensity and RBC stiffness

Viscosity probe in model fluids

Fluorescent molecule

R Cytosol

C = f (M,P,R)

x (µm)

The signal is composed of membrane and cytosol contributions. By working on

intensity profiles, we propose a geometric model of RBC for contribution separation

A. Briole, T. Podgorski, and B. Abou, Molecular Rotors as intracellular probes of Red Blood Cell stiffness, submitted to Soft Matter, 2021

Förster-Hoffman relation1 with exponent

DASPI signal depends little on temperature

x = 0.7

I = C ⋅ η

x

« Stiffening » of RBCs

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