- Calculation, analysis and evaluation of thermodynamic state changes. (k1-k5)
- Calculation, analysis and evaluation of diffusion processes. (k1-k5)
- Calculation, analysis and evaluation of laminar and turbulent flows. (k1-k5)
- Calculation, analysis and evaluation of electrophysiological processes. (k1-k5)
- Understanding and selecting measurement methods. (k1-k5)
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- Thermodynamic fundamentals: state variables, thermodynamic system and environment, thermodynamic and thermal equilibrium, main laws of thermodynamics, definition of temperature and entropy, thermodynamic potentials, equation of state (of the ideal gas), Boyle-Mariotte's law, 1st and 2nd law of Gay-Lussac, Avogadro's law and Avogadro number, law of partial pressures/ Dalton's law, process and change of state, quasi-static and non-static change of state, quasi-static and non-static change of state. Gay-Lussac's law, Avogadro's law and Avogadro's number, law of partial pressures/ Dalton's law, process and change of state, quasi-static and non-static changes of state, perpetuum mobile of the first and second kind, heat capacities, heat engine, (Carnot's) cycle, efficiency, basic human metabolism, reversible and irreversible processes.
- Basic concepts of fluid mechanics, e.g. Euler's approach, field quantities, steady and unsteady flows, streamline, streakline, particle path, current tube, current thread
- Stationary mass balance, momentum balance and power balance (for current filaments and 3D flows)
- Bernoulli equation
- Viscosity
- Newtonian and non-Newtonian fluids with blood as a concrete example
- Dimensionless, fluid mechanics parameters such as the Reynolds number
- Dimensional analysis
- Fluids at rest and barometric height formula
- Contact angle (Young's equation), surface tension, interfacial tension
- Capillarity, Laplace pressure, capillary rise and fall
- Navier-Stokes equations and examples of exact solutions of these equations
- Laminar pipe flow (Hagen-Poiseuille law and Poiseuille flow)
- Formed shear flow (Couette flow)
- 1st and 2nd Stoke's problem
- Diffusion and Brownian motion
- Stokes' law
- Fick's laws and generalisations of these
- Nernst-Planck equation and the axon
- Goldman equations and the reversal potential
- Flow measurement technology: measurement of pressures, velocities/turbulence and currents through the cell membrane/cell
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