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Solutions of the Differential Equations for Flow-Processes

There are some characteristic cases with great importance in the field of engineering. As a first approximation we use one dimensional flow processes and consider lateral influences only to describe pressure effects. [Pg.29]

Visco-Ebstic Behavior, Relaxation of Deformation Caused by a Constant Stress o0 [Pg.30]

Consequence Retarded deformation created by gradually occurring displacements favouring the direction of an external stress. [Pg.30]

Experimental Measuring the strain behavior (creep) at a given constant stress. At time t = 0 we subject our sample to an external stress a0, connected to an elastic potential A = o0rq/3 at every flow element. This elastic deformation is a disturbance of the thermodynamical equilibrium. At the same time this stress creates a purely elastic deformation y0 = o0/G0 of the whole body. 3 [Pg.30]

Assuming T Tg for reversible flow processes (visco-elastic behaviour) Eq. (32) yields [Pg.30]


Solutions of the Differential Equations for Flow Processes with Variable External Stress and Field... [Pg.43]


See other pages where Solutions of the Differential Equations for Flow-Processes is mentioned: [Pg.29]   


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Differential equations, solution

Differential process

Differentiation processes

Flow equations

Flow of solutions

Flowing solutions

Process flow

Process flow processing

Solute process

Solution differential

Solution of differential equations

Solution of equations

Solution processability

Solution processes

Solution processing

Solutizer process

The Differential Equation

The Solution Process

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