Download e-book for iPad: Advanced Mathematics for Engineering and Science by C. F. Chan Man, D. De Kee, P. N. Kaloni

By C. F. Chan Man, D. De Kee, P. N. Kaloni

ISBN-10: 9812382917

ISBN-13: 9789812382917

ISBN-10: 9812564837

ISBN-13: 9789812564832

It is a mathematical textual content compatible for college kids of engineering and technology who're on the 3rd 12 months undergraduate point or past. it's a publication of appropriate arithmetic. It avoids the technique of directory in basic terms the concepts, by means of a couple of examples, with no explaining why the strategies paintings. hence, it presents not just the knowledge but in addition the know-why. both, the textual content has no longer been written as a e-book of natural arithmetic with an inventory of theorems through their proofs. The authors' target is to assist scholars enhance an figuring out of arithmetic and its functions. they've got avoided utilizing clichés like "it is clear" and "it may be shown", that may be precise merely to a mature mathematician. in general, the authors were beneficiant in writing down the entire steps in fixing the instance problems.
The publication contains ten chapters. every one bankruptcy comprises numerous solved difficulties clarifying the brought ideas. the various examples are taken from the hot literature and serve to demonstrate the purposes in numerous fields of engineering and technology. on the finish of every bankruptcy, there are project issues of degrees of trouble. a listing of references is equipped on the finish of the book.
This e-book is the manufactured from a detailed collaboration among mathematicians and an engineer. The engineer has been worthy in pinpointing the issues which engineering scholars come across in books written via mathematicians.

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Extra info for Advanced Mathematics for Engineering and Science

Example text

17-1 illustrates this translation graphically. 17-12e) where F is the Laplace transform of f.

6-2), and finding ^ r or (say) will be time consuming. 6-2) partially oT with respect to P and then deduce 5= . We shall show how this is done by reverting to the variables x, y and u. 6-4a,b,c) The variables x, y and u are not all independent. We are free to choose any one of them as the dependent variable. 6-5) is still true for f = constant, since df = 0 in this case also. 6-5) by putting dy = 0 (since y is kept as a constant). 5-22a, b). 6-9) Similarly ^— and higher derivatives such as can be computed.

REVIEW OF CALCULUS AND ORDINARY DIFFERENTIAL EQUATIONS (ii) £5 I is a function of y only. 13-31) The right side is a function of y only and allows I to be determined, leading to a solution. 13-2. 13-32) by finding an appropriate integrating factor. 13-34) In this case the equation is not exact, we note that fiN | ! 13-35a,b) y is a function of y only. 13-1. 14-1) Note that P and Q are not functions of y. 14-1) by I(x) yields a left side which is equal to — . 14-1. 14-13) to yield the homogeneous solution yh.

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Advanced Mathematics for Engineering and Science by C. F. Chan Man, D. De Kee, P. N. Kaloni

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