480-4401/01 – Thermodynamics and Statistical Physics (TSF)

Gurantor departmentDepartment of PhysicsCredits4
Subject guarantordoc. RNDr. Dalibor Ciprian, Ph.D.Subject version guarantordoc. RNDr. Dalibor Ciprian, Ph.D.
Study levelundergraduate or graduate
Study languageCzech
Year of introduction2018/2019Year of cancellation
Intended for the facultiesFEI, USPIntended for study typesFollow-up Master
Instruction secured by
LoginNameTuitorTeacher giving lectures
CIP10 doc. RNDr. Dalibor Ciprian, Ph.D.
Extent of instruction for forms of study
Form of studyWay of compl.Extent
Full-time Credit and Examination 2+2

Subject aims expressed by acquired skills and competences

Collect the basic principles of thermodynamics and statistical physics Define the physical quantities for describing statistical ensembles with great numer of particles Apply the simple mathematical methods for describing of the thermodynamic phenomene Interpret the knowlidges from the mathematical statistics for solving of statistical physical problems

Teaching methods



The course is oriented on classical thrmodynamics and statistical physics.

Compulsory literature:

SONNTAG, R. E., BORGNAKKE, C., VAN WYLEN, G. J. Fundamentals of Thermodynamics. John Wiley&Sons, USA, 2003. ISBN 0-471-15232-3;

Recommended literature:

BEISER, A.: Concepts of Modern Physics, McGraw-Hill 2002

Way of continuous check of knowledge in the course of semester

Discussion with students during the lessons.


No e-learinig available.

Další požadavky na studenta

Systematic individual off-classroom study is assumed.


Subject has no prerequisities.


Subject has no co-requisities.

Subject syllabus:

1. Basic concepts of thermodynamics, the state of thermodynamic equilibrium, the first and second postulate of thermodynamics. Reversible and irreversible processes, the criterion of reversibility of the process. 2. The first law of thermodynamics, heat capacity. The second law of thermodynamics. Entropy, entropy associated with the heat capacities of the system. 3. Thermodynamic potentials: internal energy, free energy, enthalpy, Gibbs potential. Gibbs - Helmholtz equation. Dependence of thermodynamic potentials of the number of particles in the system. Grandkanonical potential. The second law of thermodynamics for irreversible processes. Conditions of equilibrium thermodynamic system expressed by potentials. 4. Concepts of probability theory and mathematical statistics in statistical physics. Basic concepts and ideas of statistical physics. Microstates, macrostates, ensemble of systems. Ergodic hypothesis. Time evolution of probability density. 5. The mikrocanonical ensemble. Entropy and thermodynamic probability. 6. The canonical (Gibbs) ensemble. The partition function, partition sum (integral). Relationships between partition functions and thermodynamic quantities. Maxwell – Boltzmann´s distribution of velocities of gas molecules. Classical and quantum harmonic oscillator. 7. Grand canonical ensemble. Grand canonical partition function. The transition to quantum statistics. Fermi – Dirac´s distribution. Bose - Einsteinś distribution. Thermodynamic properties of photons file. Thermodynamic properties of a file of free electrons in the metal.

Conditions for subject completion

Full-time form (validity from: 2018/2019 Winter semester)
Task nameType of taskMax. number of points
(act. for subtasks)
Min. number of points
Credit and Examination Credit and Examination 100 (100) 51
        Credit Credit 30 (30) 16
                Zápočtová písemka Written test 30  16
        Examination Examination 70 (70) 35
                Zkouška - písemka Written examination 40  20
                Zkouška - ústní Oral examination 30  15
Mandatory attendence parzicipation: compulsory seminars - max 3 absences with leave

Show history

Occurrence in study plans

Academic yearProgrammeField of studySpec.FormStudy language Tut. centreYearWSType of duty
2018/2019 (N2658) Computational Sciences (2612T078) Computational Sciences P Czech Ostrava 1 Choice-compulsory study plan

Occurrence in special blocks

Block nameAcademic yearForm of studyStudy language YearWSType of blockBlock owner