Properties, Processes & Cycles Two independent properties define the state (i.e. condition) of a thermodynamic system. The state of a system can change.

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Presentation transcript:

Properties, Processes & Cycles Two independent properties define the state (i.e. condition) of a thermodynamic system. The state of a system can change by interaction with its surroundings through work and heat transfer. When this change occurs in a system, it is said that the system has undergone a process. A thermodynamic cycle is a sequence of different processes that begins and ends at the same thermodynamic state. Some sample processes:  Isothermal process: temperature is constant T = C  Isobaric process: pressure is constant, P = C  Isentropic process: entropy is constant, s = C  Ischoric/isometric process: Volume is constant, v=C  Adiabatic process: no heat transfer, Q=

Example: Simple steam power plant cycle Heat in Work out Isothermal & Isobaric Isometric/isochoric Property Diagram Isobaric The properties at different states in a cycle are often shown on a T-v P-v or other property diagrams.

Types of Processes I : Quasi-Equilibrium Process (YAC: 1-7,3-4 & 3-4) An idealized process that takes place so slowly that the properties of the system are in equilibrium. ( Also called quasi-static processes) Example: A very slow expansion/compression of a gas in a piston cylinder, often called Moving Boundary Work. This type of work is very common in real systems. e.g. IC engine. For such a process, work done,  W = P dV. Work done in a quasi-equilibrium process, going from state 1 to 2 is given by: Hence work is path dependant or a path function Many real processes behave in such a manner. A device producing work has maximum efficiency if operating via a quasi-equilibrium process. II: Steady Flow Process: = Area under the curve P v

Properties: Internal Energy E = U(internal energy)+KE(kinetic energy)+PE(potential energy) Extensive property since it depends on the mass of the system, U = mu, where m is the mass of the system, u is the specific energy of the system (an intensive property like temperature and pressure) Unlike KE & PE, the internal energy is a form of energy measured on a molecular scale. It can consist of different modes: translational kinetic energy of individual molecules, rotational energy and vibrational energies associated with molecules, and intermolecular forces between molecules. The sum of all these molecular-level energies is called the internal energy. Internal energy is a property of the substance, thus, its change in value between two states is independent of the process. 1 2 Process A Process B

Properties: Enthalpy H=U+PV, defined as total enthalpy H=mh, h=u+Pv, specific enthalpy will be an intensive property It is an important property in many situations, for example, the steady flow process, h = u+P/  is a measure of the combined internal energy and the pressure work It is also useful when one considers phase transition: E.g. : when liquid water vaporizes, its internal energy changes from u f to u g. At the same time, its specific volume also changes from v f to v g, It goes through an expansion process; and it does work. Therefore, the total change of the energy will be from h f = u f + pv f to h g. Their difference h fg =h g -h f is called the latent heat of vaporization at the given temperature/pressure. T v hfhf hghg Latent heat=h g -h f =h fg

Properties: Specific Heats (3-6 & 3-7) The state of a pure, compressible substance can be determined by values of two thermodynamic properties. Ex: P=P(v, T) u = u(T,v): internal energy is a function of two variables T and v (or any other two independent properties such as P, h) The internal energy can be varied by altering these two properties: Define constant-volume specific heat C v (can sometimes be considered as heat capacity, the ability of a substance to absorb or store energy). Similarly, the enthalpy can be described by: Define constant-pressure specific heat C p

Specific Heats (cont.) Both C p and C v can be considered as heat capacities but under different processes Their ratio k(specific heat ratio) k = C p /C v is also a property of the substance. Special cases: incompressible fluid (density and v is a constant)