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- Rushbrooke_inequality abstract "In statistical mechanics, the Rushbrooke inequality relates the critical exponents of a magnetic system which exhibits a first-order phase transition in the thermodynamic limit for non-zero temperature T.Since the Helmholtz free energy is extensive, the normalization to free energy per site is given asThe magnetization M per site in the thermodynamic limit, depending on the external magnetic field H and temperature T is given bywhere is the spin at the i-th site, and the magnetic susceptibility and specific heat at constant temperature and field are given by, respectivelyand".
- Rushbrooke_inequality wikiPageID "5017330".
- Rushbrooke_inequality wikiPageRevisionID "332263618".
- Rushbrooke_inequality hasPhotoCollection Rushbrooke_inequality.
- Rushbrooke_inequality subject Category:Critical_phenomena.
- Rushbrooke_inequality subject Category:Statistical_mechanics.
- Rushbrooke_inequality type CriticalPhenomena.
- Rushbrooke_inequality type Phenomenon100034213.
- Rushbrooke_inequality type PhysicalEntity100001930.
- Rushbrooke_inequality type Process100029677.
- Rushbrooke_inequality comment "In statistical mechanics, the Rushbrooke inequality relates the critical exponents of a magnetic system which exhibits a first-order phase transition in the thermodynamic limit for non-zero temperature T.Since the Helmholtz free energy is extensive, the normalization to free energy per site is given asThe magnetization M per site in the thermodynamic limit, depending on the external magnetic field H and temperature T is given bywhere is the spin at the i-th site, and the magnetic susceptibility and specific heat at constant temperature and field are given by, respectivelyand".
- Rushbrooke_inequality label "Rushbrooke inequality".
- Rushbrooke_inequality sameAs m.0cz_h0.
- Rushbrooke_inequality sameAs Q7380772.
- Rushbrooke_inequality sameAs Q7380772.
- Rushbrooke_inequality sameAs Rushbrooke_inequality.
- Rushbrooke_inequality wasDerivedFrom Rushbrooke_inequality?oldid=332263618.
- Rushbrooke_inequality isPrimaryTopicOf Rushbrooke_inequality.