ผลต่างระหว่างรุ่นของ "Boltzmann Distribution"
จาก TSWiki
(หน้าที่ถูกสร้างด้วย 'Widely known to be one of the funadamental concepts in Chemistry, Quantum Mechanics, Statistical Mechanics and Thermodynamics, the Boltzma...') |
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Widely known to be one of the funadamental concepts in Chemistry, Quantum Mechanics, Statistical Mechanics and Thermodynamics, the Boltzmann Distribution is an exponential distribution law that describe the probability distribution of states based on the underlying energy levels. If we are looking at the states of the configurations of a molecule, the Boltzmann distribution function will be the fraction of molecules that are in each conformation. | Widely known to be one of the funadamental concepts in Chemistry, Quantum Mechanics, Statistical Mechanics and Thermodynamics, the Boltzmann Distribution is an exponential distribution law that describe the probability distribution of states based on the underlying energy levels. If we are looking at the states of the configurations of a molecule, the Boltzmann distribution function will be the fraction of molecules that are in each conformation. | ||
| − | If we let <math>p_i=\frac{n_i}{N}</math> represent the fraction of a molecule in the state i | + | If we let <math>p_i=\frac{n_i}/{N}</math> represent the fraction of a molecule in the state i |
The Boltzmann distribution has a general form of: | The Boltzmann distribution has a general form of: | ||
รุ่นปรับปรุงเมื่อ 06:52, 8 ธันวาคม 2554
Widely known to be one of the funadamental concepts in Chemistry, Quantum Mechanics, Statistical Mechanics and Thermodynamics, the Boltzmann Distribution is an exponential distribution law that describe the probability distribution of states based on the underlying energy levels. If we are looking at the states of the configurations of a molecule, the Boltzmann distribution function will be the fraction of molecules that are in each conformation.
If we let <math>p_i=\frac{n_i}/{N}</math> represent the fraction of a molecule in the state i The Boltzmann distribution has a general form of:
