Isbn: 9781118909379 - continuum mechanics: the birthplace of mathematical models (20 risultati)

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Condizione: As New. Unread book in perfect condition.

Condizione: New.

HRD. Condizione: New. New Book. Shipped from UK. Established seller since 2000.

Condizione: New.

Condizione: As New. Unread book in perfect condition.

Hardback. Condizione: New. Presents a self-contained introduction to continuum mechanics that illustrates how many of the important partial differential equations of applied mathematics arise from continuum modeling principles Written as an accessible introduction, Continuum Mechanics: The Birthplace of Mathematical Models provides a comprehensive foundation for mathematical models used in fluid mechanics, solid mechanics, and heat transfer. The book features derivations of commonly used differential equations based on the fundamental continuum mechanical concepts encountered in various fields, such as engineering, physics, and geophysics. The book begins with geometric, algebraic, and analytical foundations before introducing topics in kinematics. The book then addresses balance laws, constitutive relations, and constitutive theory. Finally, the book presents an approach to multiconstituent continua based on mixture theory to illustrate how phenomena, such as diffusion and porous-media flow, obey continuum-mechanical principles. Continuum Mechanics: The Birthplace of Mathematical Models features: Direct vector and tensor notation to minimize the reliance on particular coordinate systems when presenting the theoryTerminology that is aligned with standard courses in vector calculus and linear algebraThe use of Cartesian coordinates in the examples and problems to provide readers with a familiar settingOver 200 exercises and problems with hints and solutions in an appendixIntroductions to constitutive theory and multiconstituent continua, which are distinctive for books at this level Continuum Mechanics: The Birthplace of Mathematical Models is an ideal textbook for courses on continuum mechanics for upper-undergraduate mathematics majors and graduate students in applied mathematics, mechanical engineering, civil engineering, physics, and geophysics. The book is also an excellent reference for professional mathematicians, physical scientists, and engineers.…

Hardcover. Condizione: new. Hardcover. Presents a self-contained introduction to continuum mechanics that illustrates how many of the important partial differential equations of applied mathematics arise from continuum modeling principles Written as an accessible introduction, Continuum Mechanics: The Birthplace of Mathematical Models provides a comprehensive foundation for mathematical models used in fluid mechanics, solid mechanics, and heat transfer. The book features derivations of commonly used differential equations based on the fundamental continuum mechanical concepts encountered in various fields, such as engineering, physics, and geophysics. The book begins with geometric, algebraic, and analytical foundations before introducing topics in kinematics. The book then addresses balance laws, constitutive relations, and constitutive theory. Finally, the book presents an approach to multiconstituent continua based on mixture theory to illustrate how phenomena, such as diffusion and porous-media flow, obey continuum-mechanical principles. Continuum Mechanics: The Birthplace of Mathematical Models features: Direct vector and tensor notation to minimize the reliance on particular coordinate systems when presenting the theoryTerminology that is aligned with standard courses in vector calculus and linear algebraThe use of Cartesian coordinates in the examples and problems to provide readers with a familiar settingOver 200 exercises and problems with hints and solutions in an appendixIntroductions to constitutive theory and multiconstituent continua, which are distinctive for books at this level Continuum Mechanics: The Birthplace of Mathematical Models is an ideal textbook for courses on continuum mechanics for upper-undergraduate mathematics majors and graduate students in applied mathematics, mechanical engineering, civil engineering, physics, and geophysics. The book is also an excellent reference for professional mathematicians, physical scientists, and engineers. Beginning with geometric, algebraic, and analytical foundations it moves on to a range of topics in kinematics that serve as the descriptive language for continuum motions, this book introduces an approach to multiconstiuent continua based on mixture theory. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. …

Hardcover. Condizione: New.

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Condizione: New. pp. 304.

Condizione: New. pp. 304.

Condizione: New. Beginning with geometric, algebraic, and analytical foundations it moves on to a range of topics in kinematics that serve as the descriptive language for continuum motions, this book introduces an approach to multiconstiuent continua based on mixture theory. Num Pages: 304 pages. BIC Classification: PBKJ; PBW; PHD; TGM. Category: (P) Professional & Vocational. Dimension: 245 x 164 x 24. Weight in Grams: 650. . 2015. 1st Edition. Hardcover. . . . . …

Condizione: New. In English.

Hardcover. Condizione: Brand New. 288 pages. 8.00x5.00x1.00 inches. In Stock.

Hardcover. Condizione: new. Hardcover. Presents a self-contained introduction to continuum mechanics that illustrates how many of the important partial differential equations of applied mathematics arise from continuum modeling principles Written as an accessible introduction, Continuum Mechanics: The Birthplace of Mathematical Models provides a comprehensive foundation for mathematical models used in fluid mechanics, solid mechanics, and heat transfer. The book features derivations of commonly used differential equations based on the fundamental continuum mechanical concepts encountered in various fields, such as engineering, physics, and geophysics. The book begins with geometric, algebraic, and analytical foundations before introducing topics in kinematics. The book then addresses balance laws, constitutive relations, and constitutive theory. Finally, the book presents an approach to multiconstituent continua based on mixture theory to illustrate how phenomena, such as diffusion and porous-media flow, obey continuum-mechanical principles. Continuum Mechanics: The Birthplace of Mathematical Models features: Direct vector and tensor notation to minimize the reliance on particular coordinate systems when presenting the theoryTerminology that is aligned with standard courses in vector calculus and linear algebraThe use of Cartesian coordinates in the examples and problems to provide readers with a familiar settingOver 200 exercises and problems with hints and solutions in an appendixIntroductions to constitutive theory and multiconstituent continua, which are distinctive for books at this level Continuum Mechanics: The Birthplace of Mathematical Models is an ideal textbook for courses on continuum mechanics for upper-undergraduate mathematics majors and graduate students in applied mathematics, mechanical engineering, civil engineering, physics, and geophysics. The book is also an excellent reference for professional mathematicians, physical scientists, and engineers. Beginning with geometric, algebraic, and analytical foundations it moves on to a range of topics in kinematics that serve as the descriptive language for continuum motions, this book introduces an approach to multiconstiuent continua based on mixture theory. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability. …

Condizione: New. Beginning with geometric, algebraic, and analytical foundations it moves on to a range of topics in kinematics that serve as the descriptive language for continuum motions, this book introduces an approach to multiconstiuent continua based on mixture theory. Num Pages: 304 pages. BIC Classification: PBKJ; PBW; PHD; TGM. Category: (P) Professional & Vocational. Dimension: 245 x 164 x 24. Weight in Grams: 650. . 2015. 1st Edition. Hardcover. . . . . Books ship from the US and Ireland. …

Hardback. Condizione: New. Presents a self-contained introduction to continuum mechanics that illustrates how many of the important partial differential equations of applied mathematics arise from continuum modeling principles Written as an accessible introduction, Continuum Mechanics: The Birthplace of Mathematical Models provides a comprehensive foundation for mathematical models used in fluid mechanics, solid mechanics, and heat transfer. The book features derivations of commonly used differential equations based on the fundamental continuum mechanical concepts encountered in various fields, such as engineering, physics, and geophysics. The book begins with geometric, algebraic, and analytical foundations before introducing topics in kinematics. The book then addresses balance laws, constitutive relations, and constitutive theory. Finally, the book presents an approach to multiconstituent continua based on mixture theory to illustrate how phenomena, such as diffusion and porous-media flow, obey continuum-mechanical principles. Continuum Mechanics: The Birthplace of Mathematical Models features: Direct vector and tensor notation to minimize the reliance on particular coordinate systems when presenting the theoryTerminology that is aligned with standard courses in vector calculus and linear algebraThe use of Cartesian coordinates in the examples and problems to provide readers with a familiar settingOver 200 exercises and problems with hints and solutions in an appendixIntroductions to constitutive theory and multiconstituent continua, which are distinctive for books at this level Continuum Mechanics: The Birthplace of Mathematical Models is an ideal textbook for courses on continuum mechanics for upper-undergraduate mathematics majors and graduate students in applied mathematics, mechanical engineering, civil engineering, physics, and geophysics. The book is also an excellent reference for professional mathematicians, physical scientists, and engineers.…

Hardcover. Condizione: new. Hardcover. Presents a self-contained introduction to continuum mechanics that illustrates how many of the important partial differential equations of applied mathematics arise from continuum modeling principles Written as an accessible introduction, Continuum Mechanics: The Birthplace of Mathematical Models provides a comprehensive foundation for mathematical models used in fluid mechanics, solid mechanics, and heat transfer. The book features derivations of commonly used differential equations based on the fundamental continuum mechanical concepts encountered in various fields, such as engineering, physics, and geophysics. The book begins with geometric, algebraic, and analytical foundations before introducing topics in kinematics. The book then addresses balance laws, constitutive relations, and constitutive theory. Finally, the book presents an approach to multiconstituent continua based on mixture theory to illustrate how phenomena, such as diffusion and porous-media flow, obey continuum-mechanical principles. Continuum Mechanics: The Birthplace of Mathematical Models features: Direct vector and tensor notation to minimize the reliance on particular coordinate systems when presenting the theoryTerminology that is aligned with standard courses in vector calculus and linear algebraThe use of Cartesian coordinates in the examples and problems to provide readers with a familiar settingOver 200 exercises and problems with hints and solutions in an appendixIntroductions to constitutive theory and multiconstituent continua, which are distinctive for books at this level Continuum Mechanics: The Birthplace of Mathematical Models is an ideal textbook for courses on continuum mechanics for upper-undergraduate mathematics majors and graduate students in applied mathematics, mechanical engineering, civil engineering, physics, and geophysics. The book is also an excellent reference for professional mathematicians, physical scientists, and engineers. Beginning with geometric, algebraic, and analytical foundations it moves on to a range of topics in kinematics that serve as the descriptive language for continuum motions, this book introduces an approach to multiconstiuent continua based on mixture theory. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability. …

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