Lecture 2 What do we do? (projects in the Sukharev Lab)
description
Transcript of Lecture 2 What do we do? (projects in the Sukharev Lab)
Lecture 2
What do we do? (projects in the Sukharev Lab)
Reading for the next classes: Chapter 2 (Chemical foundations)
frequency of atomic oscillations f = 1014 s-1
What is the wavelength if the
c = f ∙
= c/ f = 3 ∙ 10-6 m = 3 m
c = 3 ∙108 m/s (in vacuum)
infrared
470 nm = blue 530 nm = green600 nm = yellow 650 nm = orange700 nm = red >800 nm = infrared
wavenumber = 1/
The stiffer is the bond the higher is frequency and smaller wavelengthIt also depends on the mass of the atom
Basic Senses
• Vision
• Taste
• Smell
• Hearing, Equilibrium and Touch
• Temperature sensation
Mechanical forces in the body
Force detectionFaint sound ~10-4 N/m2
Systolic pressure ~104 N/m2
Postural pressure on an intervertebral disk ~105 N/m2
Osmotic pressure (0.1M sugar gradient) = 2.4x105 N/m2
- It can’t be one receptor!!!
Force generationMolecular motors? Yes, but what exactly drives the tissue boundary formation and organogenesis in development: how do the feedback loops work?
These are cartoons of the gating process. There is no structural information about any of the eukaryotic channels. However, such information is available for two prokaryotic channels, MscL and MscS
?
Bacterial osmoregulation
Osmoticallybalanced medium
Low osmolaritymedium
Open MS channels
(γ = tension)
HH22OO
HH22OO
ππOSMOSM
γγ
γγ
Prevent lysis
After Britten & McClure, 1962
MscS MscL
MscK
Patch-clamp recording of channels with a glass pipette
Tb MscL (Chang et al. 1998)
Eco MscS (Bass et al., 2002)
The gating mechanism of MscL (E. coli model)
H.R Guy
Lipids can be distorted near the edge of the flattened protein (due to the thickness mismatch), but their elastic recoil may help closing the channel.
Two-State Model
A Boltzmann equation for the ratio of open and closed state probabilities, it dictates the dose-response relationship, i.e. fraction of open channels versus tension (gamma).
Amodel = 23 nm2
18 nm2 ~41 nm2
Aexp = 20 nm2
Pore diameter predicted from conductance ~ 2.9 nm
Modeled expansion of MscL well corresponds to experimental data
F7C-F7C
F10C-F10C
I24C-G26C
I32C-N81C
L121C-L122C
L128C-L129C
L121C-L122C
L128C-L129C
I32C-N81CA20C-L36C
I3C-I96C
The Crystal Structure of MscS (286 aa)
from Bass et al., Science, 298(2002)1582
Bass et al, 2002
The kink region in MscS (electron densities)
MscS-like channels are found in most organisms with walled cells
From Haswell and Meyerowitz, 2006
Mutations in the Arabidopsis msl2 and msl3 genes lead to swelling and improper division of plastids
Cross-section of the transmembrane domain and gate regions of MscS
MscS constriction is largely dehydrated based on Molecular Dynamics simulations
Gating by ‘bubble’ implies capillary evaporation in the hydrophobic confinement
Hydrophilic substitutions favor pore wetting in simulations and strongly influence the speed of transitions in experiments
C1
C2
C3/O*
O4
WT (2-state)E 23.4 kT 24 kTA 22.8 nm2 17.7 nm2
A98SE 12.1 kT 14.0 kTA 13.7 nm2 13.5 nm2
Energies and expansion areas from 4-state analysis
Key stages in model development
Transitions between the functional states reveal distinct conformations of the pore lining TM3 helices
Alternate Kink at G121Kink at G113
Double alanine mutant traps the open state
•G113A/G121A
•High helical propensity at both G113 and G121 kinetically traps MscS in the open state
WT
G121AG113A
G113A/G121A
Straight TM3 helices are a feature of the open
state
Separation of peripheral helices
F68S mutant is prone to fast and silent inactivation