BME418 Ch. 6 (1)

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  1. Boltzmann distribution:
    –How the probability of a given microstate of a system depends on its energy
  2. Define microstate:
    A microstate is one particular realization of the microscopic arrangement of the constituents for the problem of interest
  3. Assuming L ligands in a solution which is modeled as Ω boxes, The number of microstates or arrangements corresponding to an open receptor:
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  4. Boltzmann distribution, the probability of different microstates as determined by their energy: (The summation of the probabilities included)
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  5. Boltzmann partition function:
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  6. Ion channel: probability of microstates determined by the Boltzmann distribution: (State, Energy, Weight, Probability)
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  7. Average Energy equation using boltzmann distribution:
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  8. Mathematical trick for computing averages from Boltzmann distribution
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  9. States and weights for ligand-receptor binding (L ligands and 1 receptor): (State, Energy, Multiplicity, Weight)
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  10. The probability when the receptor is occupied:
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  11. Partition function for ligand receptor bindings:
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  12. Most RNA polymerase molecules are bound to DNA:
    •We assume that all RNA polymerase molecules are bound to DNA (either the promoter of interest or nonspecifically)

    •We are to find the probability of RNA polymerase binding to targeted sites in the presence of the competition of nonspecific binding sites
  13. Different states with different energies: specific binding vs. non-specific binding

    P: number of RNA polymerase molecule

    NNS: non-specific binding sites
    (State, Energy, Multiplicity, Weight)
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  14. The probability that the RNA polymerase (RNAP) is bound to promoter of interest:
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Card Set:
BME418 Ch. 6 (1)
2014-09-30 01:55:33

Whoa! Chapter6!?
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