By ASME Research and Technology Committee on Water and Steam in Thermal Systems Subcommittee on Properties of Steam
This up-to-date and concise ebook comprises the next: U.S. common devices - desk 1. Saturated Water and Steam (Temperature Table), desk 2. Saturated Water and Steam (Pressure Table), and, desk three. Superheated Steam (1 to 15,000 psia); SI devices - desk four Saturated Water and Steam (Temperature Table), desk five. Saturated Water and Steam (Pressure Table), and, desk 6. Superheated Steam (0.005 to a hundred MPa); and, Unit Conversion elements - Mollier Diagrams (U.S. and SI units).
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12. The mechanical analog is constructed from a stick-slip element, which is included to capture the effect of plastic flow, in series with a spring, which is included to capture the elastic extension. This type of material response is known as elastic perfectly plastic. In this model, there is no hardening, and, as a result, one can set a and ξ equal to zero in the above model. An interesting feature of all these models for plasticity is that one can eliminate time from the equations. This results in a response that is time independent.
18) ∂x The material variation of temperature can be measured by calculating G, which is the variation of temperature per unit length of the bar in the reference configuration. This can be evaluated from the material description of temperature by the relation G≡ ∂θ(X, t) . 19) It can be shown that the relation between these two temperature gradients is given by G = λg. , u(X, t) = f (t)). Calculate the stretch, strain, and velocity gradient. What kind of motion is the bar undergoing? 4-2: The motion of a bar is given by x(X, t) = X + t3 X 2 .
98) This can be used now to find the function Fc ( p ). The only remaining function needed is Fiso (ξ). Let us develop this model based on strain hardening so that ξ˙ = | ˙p |. 99) The consistency condition f˙ = 0 must hold during plastic flow from I to J and ξ˙ = ˙p so that we must have dFc ( p ) dFiso (ξ) AE(1 − β) ˙ − β˙ − β ˙ = 0. p d dξ This can be written as dF1 ( y ) dFc ( p ) dFiso (ξ) β− β = 0, − p d y d dξ which can be reorganized as dFiso (ξ) 1 dF1 ( y ) dFc ( p ) = − . 100) This can be integrated using the initial conditions Fiso = Fyo at y = yo and p = ξ = 0.