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Higher Mathematics for Engineering Students - Worked Examples and Problems with Elements of Theory

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Fascinating Mathematics

Higher Mathematics for Engineering Students - Worked Examples and Problems with Elements of Theory

Product details

A. V. Efimov and B. P. Demidovich

Hard Cover

496 Pages

Mir Publichers Moscow

 

Conceived from the foundational vision of the late Professor B. Demidovich and masterfully realized by a team of veteran mathematics lecturers under the editorial guidance of Professor A. Efimov, the third and final installment of Problems in Mathematics for Engineering Students is an indispensable asset for the modern engineer. Titled "Special Courses," this volume completes a comprehensive sweep of higher mathematics, inviting readers to master the advanced disciplines that drive real-world innovation. Within its pages, you will explore rigorous, specialized topics including probability theory, mathematical statistics, integral equations, and the application of d'Alembert's and Fourier's methods for solving partial differential equations.

What truly sets this problem book apart is its highly adaptable and student-centric design. Recognizing that the field of engineering is vast and diverse, the authors have structured the material so that different specialties can forge their own optimal learning paths. Whether you are a civil engineering student requiring a deep understanding of integral equations, or an aspiring radiophysicist focusing on complex statistical analysis, the curriculum bends to meet your specific academic needs. To ensure you are never left entirely in the dark, every section opens with a concise theoretical introduction—distilling essential definitions, formulas, and theorems—immediately followed by a generous selection of thoroughly worked examples.

Furthermore, this text acts as a vital bridge between theoretical mathematics and practical, contemporary application. Acknowledging that today's engineering heavily relies on technology, a significant portion of the book focuses on problems designed to be solved using modern computing systems, from personal microcomputers to large-scale machines. Rather than spoon-feeding algorithms, it challenges you to develop your own programming intuition. Independent study is fiercely supported throughout: all computational problems are provided with answers, while the most complex challenges are marked with stars and backed by helpful hints or complete, step-by-step solutions. This is not just a collection of equations; it is a meticulously crafted training ground designed to shape versatile, computationally-minded problem solvers.

Product details

A. V. Efimov and B. P. Demidovich

Hard Cover

496 Pages

Mir Publichers Moscow

 

Conceived from the foundational vision of the late Professor B. Demidovich and masterfully realized by a team of veteran mathematics lecturers under the editorial guidance of Professor A. Efimov, the third and final installment of Problems in Mathematics for Engineering Students is an indispensable asset for the modern engineer. Titled "Special Courses," this volume completes a comprehensive sweep of higher mathematics, inviting readers to master the advanced disciplines that drive real-world innovation. Within its pages, you will explore rigorous, specialized topics including probability theory, mathematical statistics, integral equations, and the application of d'Alembert's and Fourier's methods for solving partial differential equations.

What truly sets this problem book apart is its highly adaptable and student-centric design. Recognizing that the field of engineering is vast and diverse, the authors have structured the material so that different specialties can forge their own optimal learning paths. Whether you are a civil engineering student requiring a deep understanding of integral equations, or an aspiring radiophysicist focusing on complex statistical analysis, the curriculum bends to meet your specific academic needs. To ensure you are never left entirely in the dark, every section opens with a concise theoretical introduction—distilling essential definitions, formulas, and theorems—immediately followed by a generous selection of thoroughly worked examples.

Furthermore, this text acts as a vital bridge between theoretical mathematics and practical, contemporary application. Acknowledging that today's engineering heavily relies on technology, a significant portion of the book focuses on problems designed to be solved using modern computing systems, from personal microcomputers to large-scale machines. Rather than spoon-feeding algorithms, it challenges you to develop your own programming intuition. Independent study is fiercely supported throughout: all computational problems are provided with answers, while the most complex challenges are marked with stars and backed by helpful hints or complete, step-by-step solutions. This is not just a collection of equations; it is a meticulously crafted training ground designed to shape versatile, computationally-minded problem solvers.

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