Download Applied Mathematics and Modeling for Chemical Engineers by Richard G. Rice PDF

By Richard G. Rice

Bridges the distance among classical research and sleek functions. Following the bankruptcy at the version development level, it introduces conventional recommendations for fixing usual differential equations, including new fabric on approximate answer equipment similar to perturbation options and straightforward numerical ideas. additionally comprises analytical the right way to care for vital periods of finite-difference equations. The final part discusses numerical resolution concepts and partial differential equations.

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Extra resources for Applied Mathematics and Modeling for Chemical Engineers

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A) Assuming the bead is a perfect sphere, contacted everywhere by external fluid of temperature Tf, perform a shell balance on an element of volume 4irr2Ar and show that ^dT , 1 0 / 2dT\ (b) Perform an elemental heat balance at the surface of the sphere and deduce -kJF=KT-Tf) at r =R where R is the radius of the plastic sphere. 6 2 . Modeling of Piston with Retaining Spring The schematic figure shows a piston fitted snugly into a cylinder. The piston is caused to move by increasing or decreasing pressure P.

5 K _ l K 2 ^A 1 K ( 1 n ^ \^AOj \ Linear Coefficients Equations of first order with linear coefficients, (ax + by + c) dx - (ax + py + y) dy = 0 can be reduced to the classic homogeneous functional form by suitable change of variables. Putting the above into the usual form to test for homogeneous functions _ dx = = ax + fiy + y a + ( x)y \ + c x Jl\ + Z \ X J (2J7) X we see that the last terms in the numerator and denominator prevent the right-hand side from becoming the proper form, that is f(y/x).

This is important if the rod diameter is large relative to length. Let us assume in this model that there is no resistance to heat flow underneath the solvent interface, so as before, take temperature T = T1 when x < 0. This then leaves only the portion above the solvent surface to study. Setting up the annular shell shown in Fig. >-'&-o Next, insert the two forms of Fourier's laws Qr- k d r ; Qx- k d x and get finally, Here we have assumed that the conductivity of the steel rod is isotropic and constant, that is, the thermal conductivity k is uniform in both x and r directions, and does not change with temperature.

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