MIT OpenCourseWare

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The calendar below provides information on the course's lecture (L) and exam (E) sessions.

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L1 ²¤¶
Introduction

²Î­p¤O¾Çªº¥Øªº
Purpose of Stat Mech

¾÷²v
Probability
«ü©w#1½m²ßÃD¶°
Problem set #1 out
L2 ¾÷²v(Äò)
Probability (cont.)
L3 ¥­¿Åª¬ºA
Equilibrium States
L4

¥­¿Åª¬ºA
Equilibrium States

ÂX´²¤§´¹®æ¼Ò«¬
Lattice Model for Diffusion

¾ó½¦¼u©Ê¾Ç
Rubber Elasticity

¥æ#1½m²ßÃD¶°¸Ñµª
Problem set #1 due

«ü©w#2½m²ßÃD¶°
Problem set #2 out
L5 ²¤¶¼ö¤O¾Ç¦u«í©w«ß(²Ä¤@©w«ß¡A¶q¤Æ»P²Ä¤G©w«ß)
Introduction to Conservation Laws (1st Law, Quantization, 2nd Law)
L6 ¥~©µ©Ê½è¡Gªi¯÷°Ò©w«ß»Pæi(entropy)
Boltzmann's Law and Entropy as an Extensive Property

æi¼W¥[ªº©w«ß
Law of Increased Entropy
L7 ªi¯÷°Ò©w«ß»P¥~©µ©Ê½èæi(entropy)
More Boltzmann's Law

¤À°t¨ç¼Æ
Partition Functions
¥æ#2½m²ßÃD¶°¸Ñµª
Problem set #2 due
L8 ¼ÒÀÀ­pºâ
Simulations


»E¦X»Ã¯ÀÃìÂê¤ÏÀ³
PCR
E1 ÀH°ó´úÅç¤@
Quiz I
«ü©w#3½m²ßÃD¶°
Problem set #3 out
L9

¼ö¤O¾Ç¨t²Î
Thermodynamic Systems

¤º§t»P¥~©µ©Ê½è
Intensive/Extensive Properties

¯à¶q»Pæi(Entropy)ªº°ò¥»¤èµ{¦¡
Fundamental Equations for Energy and Entropy

¼ö¤O¾ÇÅX°Ê¤O¤§©w¸q(²Ä¤@³¡¤À)
Definitions of Thermodynamic Driving Forces (Part 1)

¼ö¤O¾Ç§@¥Î¤O
Thermodynamic Forces

Homogeneous Functions

¥­¿Å¡A·Å«×»PÀ£¤Oªº©w¸q
Definition of Equilibrium, Temperature, Pressure

L10

²¤¶¤Æ¾Ç¦ì¯à
Introduction to Chemical Potential

¼ö´`Àô
Thermo Cycles

¼ö¡A¥\»P¯à¶q¤§¶¡Ãö«Yªº²Ä¤@©w«ß
First Law Relations between Heat, Work, Energy

L11 ¥i°f»P¤£¥i°fµ{§Ç
Reversible and Irreversible Processes
¥æ#3½m²ßÃD¶°¸Ñµª
Problem set #3 due

«ü©w#4½m²ßÃD¶°
Problem set #4 out
L12 ²¤¶¦Û¥Ñ¯à
Introduction to Free Energy

»®©i²ü¯÷¦Û¥Ñ¯à
Helmholtz Free energy
L13 ÖU
Enthalpy

¦N¥¬´µ¦Û¥Ñ¯à
Gibbs Free Energy
L14 °ò¥»¤èµ{¦¡»P¨ä¦ÛµMÅܼÆ
Fundamental Equations and their Natural Variables


¼ö®e
Heat Capacities

¥­¿Å·Å«×
Equilibrium Temperature
¥æ#4½m²ßÃD¶°¸Ñµª
Problem set #4 due

«ü©w#5½m²ßÃD¶°
Problem set #5 out
L15 ¼ö¤O¾Ç´`Àô
Thermodynamic Cycles

¥d­Y´`Àô»P¤£µ¥©Ê½è
Carnot Cycle and Inequality

¼ö¤ÞÀº
Heat Engines

¸ô®|¬Û¨Ì©Ê
Path Dependence
L16 ²öº¸°¾·L©Ê½è
Partial Molar Properties
L17 ³¡²öº¸°¾·L©Ê½èII
Partial Molar Properties II
¥æ#5½m²ßÃD¶°¸Ñµª
Problem set #5 due
L18 ¹q¸£¼ÒÀÀ
Simulations


»X¦a¥dùªk
Monte Carlo
E2 ÀH°ó´úÅç¤G
Quiz II
L19 ªi¯÷°Ò¤À¥¬©w«ß
Boltzmann Distribution Law
L20 ¤À°t¨ç¼Æ
Partition Functions
L20½Òµ{«e¤­¤Ñ«ü©w#6½m²ßÃD¶°
Problem set #6 out 5 days before L20
L21 ±q¤À°t¨ç¼Æ¹w´ú¼ö¤O¾Ç©Ê½è
Prediction of Thermodynamic Properties from Partition Functions

¨t¶°
Ensembles
¥æ#6½m²ßÃD¶°¸Ñµª
Problem set #6 due

«ü©w#7½m²ßÃD¶°
Problem set #7 out
L22 ¶q¤l¤À°t¨ç¼Æ
Quantum Partition Function
L23 §¡¤À­ì²z
Equipartition
L24 §¡¤À­ì²z (Äò)
Equipartition (cont.)
¥æ#7½m²ßÃD¶°¸Ñµª
Problem set #7 due

«ü©w#8½m²ßÃD¶°
Problem set #8 out
L25 ¤Æ¾Ç¥­¿Å
Chemical Equlibria


¦C¨F¯S°Ç­ì²z (Ex. 8, ³J¥Õ½èªºÀ³¤OÅÜ©Ê)
Le Chatelier's Principle (Ex. 8, Pressure Denaturation of Proteins)

¤Z¯S¦ó¤Ò(van¡¦t Hoff)­ì²z
van't Hoff
L26 ©T-²G-®ð¥­¿Å
Solid-liquid-gas Equilibrium
L27 ·»²G»P²V¦Xª«
Solutions and Mixtures

°ª¤À¤l
Polymers
¥æ#8½m²ßÃD¶°¸Ñµª
Problem set #8 due
L28

·»¸Ñ²{¶H:º¯³zÀ£
Solvation: Osmotic Pressure

L28½Òµ{«e2¤Ñ«ü©w#9½m²ßÃD¶°
Problem set #9 out two days before L28
L29 ·»¸Ñ²{¶H:³J¥Õ½è/¥¨¤À¤l¦b¤¶­±ªº§lªþ²{¶H
Solvation: Protein/Macromolecule Adsorption at Interfaces
L30 °ª¤À¤lÃì
Polymer Chain
¥æ#9½m²ßÃD¶°¸Ñµª
Problem set #9 due
E3 ÀH°ó´úÅç¤T
Quiz III
L31 °ª¤À¤lÃì II
Polymer Chain II
«ü©w#10½m²ßÃD¶°
Problem set #10 out
L32 °ª¤À¤lÃì III
Polymer Chain III
L33 ¨ó¦P©Ê
Cooperativity
L34 ¨ó¦P©Ê (Äò)
Cooperativity (cont.)
¥æ#10½m²ßÃD¶°¸Ñµª
Problem set #10 due
L35 ³J¥Õ½èºPÅ|²{¶H
Protein Folding
L36 ¦^ÅU
Review