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Lecture 14 Membranes continued Diffusion Membrane transport

Lecture 14 Membranes continued Diffusion Membrane transport. Lipid Bilayers are dynamic. distributions of phosphate and carbonyl groups and lateral pressure profiles. From S. Feller. Distribution of groups along the z-axis. from S. White. Electrostatic potential. Dipole Potential.

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Lecture 14 Membranes continued Diffusion Membrane transport

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  1. Lecture 14 Membranes continued Diffusion Membrane transport

  2. Lipid Bilayers are dynamic distributions of phosphate and carbonyl groups and lateral pressure profiles From S. Feller

  3. Distribution of groups along the z-axis from S. White

  4. Electrostatic potential Dipole Potential Electric Double Layer (EDL)

  5. Lipids at air-water interface s = 70 dyne/cm compressed monolayer surface pressure surface pressure of the crowding surfactant balances part of the surface tension, thus the apparent surface tension to the left of the barrier is smaller

  6. dipalmitoyl phosphatidylcholine (DPPC) monolayer-bilyer equivalence pressure 35-40 dyn/cm Irving Langmuir psurf sw -surface tension of pure water sw- ssurf = psurf ssurf- surface tension in the presence of surfactant psurf – surface pressure of the surfactant psurf

  7. Schematics for measuring surface potentials in lipid monolayers

  8. what’s wrong?

  9. Differential Scanning Calorimeter (DSC):  Phase transition for DPPC (Dipalmitoyl phosphatidylcholine) DS = DH/Tm For DPPC (palmytoyl)…+41°C For DOPC (oleyl)…-18°C http://employees.csbsju.edu/hjakubowski/classes/ch331/lipidstruct/oldynamicves.html

  10. Mixtures of phospholipids Two phases www.mpikg-golm.mpg.de/th/people/jpencer/raftsposter.pdf

  11. Increases short-range order • Broadens phase transition Sizes are wrong?

  12. Phospholipid/ganglioside http://www.nature.com/emboj/journal/v24/n8/full/7600631a.html DOPC/DPPC Lateral Phase Separation Biochim Biophys Acta. 2005 Dec 30;1746(3):172-85. POPC…palmitoyl, oleyl

  13. c1 c2 l l Diffusion is a result of random motion which simply maximizes entropy Einstein treatment: negative slope C distance but but therefore: (Fick’s law) (one dimension)

  14. 1D 2D z 3D l x y

  15. Diffusion = random walk Fick’s law flux gradient time Diffusion equation rate X, distance

  16. Normal distribution Random walk in one dimension Replace: 100 Variance 80 D= 10-5 cm2/s root-mean-square (standard) deviation t = 1 s p1 ( x ) 60 p2 ( x ) p3 ( x ) 40 where t = 10 s D = diffusion coefficient 20 t = 100 s t = time 0 0.06 0.04 0.02 0 0.02 0.04 0.06 x = deviation from the origin x, cm

  17. 1.0 0.5 0 0 1 2 3 4 x, s If we step 1 sigma (s) away from the origin, what do we see? 0.607 concentration area inside 1 s = 0.68 observer

  18. 100 60 80 x= 0.0045 cm 50 60 t = 1 s 40 x= 0.014 cm 40 t = 10 s 30 x= 0.045 20 20 t = 100 s 0 10 0 0.005 0.01 0.015 0.02 0.025 0 0 20 40 60 80 100 D= 10-5 cm2/s x = x1, x2, x3 t = t1, t2, t3 t1 = 1 s s= 0.0045 cm t2 = 10 s s= 0.014 cm s= 0.045 cm t3 = 100 s x, cm t, s An observer sees that the concentration first increases and then decreases 1 s is a special point where the concentration of the diffusible substance reaches its maximum

  19. Diffusion across exchange epithelium “random walk” Einstein eqn: <x2> - mean square distance (cm2) D – diffusion coefficient (cm2/s) t – time interval (s)

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