Central Library, Indian Institute of Technology Delhi
केंद्रीय पुस्तकालय, भारतीय प्रौद्योगिकी संस्थान दिल्ली

Handbook of differential equations

By: Zwillinger, DanielContributor(s): Dobrushkin, VladimirSeries: Advances in applied mathematicsPublication details: Boca Raton: CRC Press, 2022Edition: 4th edDescription: xix, 716 pISBN: 9780367252571Subject(s): Numerical solutions | Nonlinear | Partial - Numerical solutions | Inverse problems | Asymptotic theory | Graphical analysisUDC classification: RL-HB 517.9 (021) Summary: Through the previous three editions, Handbook of Differential Equations has proven an invaluable reference for anyone working within the field of mathematics, including academics, students, scientists, and professional engineers. The book is a compilation of methods for solving and approximating differential equations. These include the most widely applicable methods for solving and approximating differential equations, as well as numerous methods. Topics include methods for ordinary differential equations, partial differential equations, stochastic differential equations, and systems of such equations.
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Reference books Reference books Indian Institute of Technology Delhi - Central Library
Reference
Reference Rl- HB 517.9(021) ZWI-H (Browse shelf(Opens below)) Not for loan (Restricted Access) 176783
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RL- HB 025.321.4(021) -HAN Handbook Bibliometrics Rl- HB 517.9(021) ZWI-H Handbook of differential equations RL- HB 631.46(021) BIE-M Handbook of microbial biofertilizers RL-HB 676.2(021) -HAN Handbook of paper science RL-HB 02(021) - HAN Handbook of art and design librarianship

Includes bibliography and index (p.703-716)

Through the previous three editions, Handbook of Differential Equations has proven an invaluable reference for anyone working within the field of mathematics, including academics, students, scientists, and professional engineers. The book is a compilation of methods for solving and approximating differential equations. These include the most widely applicable methods for solving and approximating differential equations, as well as numerous methods. Topics include methods for ordinary differential equations, partial differential equations, stochastic differential equations, and systems of such equations.

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