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Author  Title  Accn#  Year  Item Type  Claims 
1 
Landi, Giovanni 
Linear Algebra and Analytic Geometry for Physical Sciences 
I09687 
2018 
eBook 

2 
Ydri, Badis 
Lectures on Matrix Field Theory 
I08731 
2017 
eBook 

3 
Liseikin, Vladimir D 
A Computational Differential Geometry Approach to Grid Generation 
I08014 
2007 
eBook 

4 
Hubbard, John H 
MacMath 9.2 
I04475 
1993 
eBook 


1.


Title  Linear Algebra and Analytic Geometry for Physical Sciences 
Author(s)  Landi, Giovanni;Zampini, Alessandro 
Publication  Cham, Springer International Publishing, 2018. 
Description  XII, 345 p : online resource 
Abstract Note  A selfcontained introduction to finite dimensional vector spaces, matrices, systems of linear equations, spectral analysis on euclidean and hermitian spaces, affine euclidean geometry, quadratic forms and conic sections. The mathematical formalism is motivated and introduced by problems from physics, notably mechanics (including celestial) and electromagnetism, with more than two hundreds examples and solved exercises. Topics include: The group of orthogonal transformations on euclidean spaces, in particular rotations, with Euler angles and angular velocity. The rigid body with its inertia matrix. The unitary group. Lie algebras and exponential map. The Dirac???s braket formalism. Spectral theory for selfadjoint endomorphisms on euclidean and hermitian spaces. The Minkowski spacetime from special relativity and the Maxwell equations. Conic sections with the use of eccentricity and Keplerian motions. An appendix collects basic algebraic notions like group, ring and field; and complex numbers and integers modulo a prime number. The book will be useful to students taking a physics or engineer degree for a basic education as well as for students who wish to be competent in the subject and who may want to pursue a postgraduate qualification 
ISBN,Price  9783319783611 
Keyword(s)  1. ALGEBRA
2. APPLIED MATHEMATICS
3. Computer science???Mathematics
4. EBOOK
5. EBOOK  SPRINGER
6. ENGINEERING MATHEMATICS
7. GEOMETRY
8. Linear and Multilinear Algebras, Matrix Theory
9. Math Applications in Computer Science
10. Mathematical and Computational Engineering
11. Mathematical Applications in the Physical Sciences
12. Mathematical Methods in Physics
13. MATHEMATICAL PHYSICS
14. MATRIX THEORY
15. PHYSICS

Item Type  eBook 
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Accession#  
Call#  Status  Issued To  Return Due On  Physical Location 
I09687 


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2.


Title  Lectures on Matrix Field Theory 
Author(s)  Ydri, Badis 
Publication  Cham, Springer International Publishing, 2017. 
Description  XII, 352 p. 8 illus., 6 illus. in color : online resource 
Abstract Note  These lecture notes provide a systematic introduction to matrix models of quantum field theories with noncommutative and fuzzy geometries.?? The book initially focuses on the matrix formulation of noncommutative and fuzzy spaces, followed by a description of the nonperturbative treatment of the corresponding field theories. As an example, the phase structure of noncommutative phifour theory is treated in great detail, with a separate chapter on the multitrace approach. The last chapter offers a general introduction to noncommutative gauge theories, while two appendices round out the text. Primarily written as a selfstudy guide for postgraduate students ??? with the aim of pedagogically introducing them to key analytical and numerical tools, as well as useful physical models in applications ??? these lecture notes will also benefit experienced researchers by providing a reference guide to the fundamentals of noncommutative field theory with an emphasis on matrix models and fuzzy geometries 
ISBN,Price  9783319460031 
Keyword(s)  1. ALGEBRAIC GEOMETRY
2. Computer science???Mathematics
3. EBOOK
4. EBOOK  SPRINGER
5. Math Applications in Computer Science
6. MATHEMATICAL PHYSICS
7. Quantum Field Theories, String Theory
8. QUANTUM FIELD THEORY
9. QUANTUM PHYSICS
10. STRING THEORY

Item Type  eBook 
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Accession#  
Call#  Status  Issued To  Return Due On  Physical Location 
I08731 


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3.


Title  A Computational Differential Geometry Approach to Grid Generation 
Author(s)  Liseikin, Vladimir D 
Publication  Berlin, Heidelberg, Springer Berlin Heidelberg, 2007. 
Description  XIV, 294 p. 81 illus., 3 illus. in color : online resource 
Abstract Note  The process of breaking up a physical domain into smaller subdomains, known as meshing, facilitates the numerical solution of partial differential equations used to simulate physical systems. This monograph gives a detailed treatment of applications of geometric methods to advanced grid technology. It focuses on and describes a comprehensive approach based on the numerical solution of inverted Beltramian and diffusion equations with respect to monitor metrics for generating both structured and unstructured grids in domains and on surfaces. In this second edition the author takes a more detailed and practiceoriented approach towards explaining how to implement the method by: Employing geometric and numerical analyses of monitor metrics as the basis for developing efficient tools for controlling grid properties. Describing new grid generation codes based on finite differences for generating both structured and unstructured surface and domain grids. Providing examples of applications of the codes to the generation of adaptive, fieldaligned, and balanced grids, to the solutions of CFD and magnetized plasmas problems. The book addresses both scientists and practitioners in applied mathematics and numerical solution of field problems 
ISBN,Price  9783540342366 
Keyword(s)  1. Classical and Continuum Physics
2. Computational Mathematics and Numerical Analysis
3. Computer mathematics
4. Computer science???Mathematics
5. Continuum physics
6. DIFFERENTIAL GEOMETRY
7. EBOOK
8. EBOOK  SPRINGER
9. Math Applications in Computer Science
10. Mathematical Methods in Physics
11. Numerical and Computational Physics, Simulation
12. PHYSICS

Item Type  eBook 
MultiMedia Links
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Accession#  
Call#  Status  Issued To  Return Due On  Physical Location 
I08014 


On Shelf 




4.
 
Title  MacMath 9.2 : A Dynamical Systems Software Package for the Macintosh??? 
Author(s)  Hubbard, John H;West, Beverly H 
Publication  New York, NY, Springer New York, 1993. 
Description  VII, 162 p. 1 illus : online resource 
Abstract Note  MacMath is a scientific toolkit for the Macintosh computer consisting of twelve graphics programs. It supports mathematical computation and experimentation in dynamical systems, both for differential equations and for iteration. The MacMath package was designed to accompany the textbooks Differential Equations: A Dynamical Systems Approach Part I & II. The text and software was developed for a juniorsenior level course in applicable mathematics at Cornell University, in order to take advantage of excellent and easily accessible graphics. MacMath addresses differential equations and iteration such as: analyzer, diffeq, phase plane, diffeq 3D views, numerical methods, periodic differential equations, cascade, 2D iteration, eigenfinder, jacobidraw, fourier, planets. These versatile programs greatly enhance the understanding of the mathematics in these topics. Qualitative analysis of the picture leads to quantitative results and even to new mathematics. This new edition includes the latest version of the Mac Math diskette, 9.2 
ISBN,Price  9781461383789 
Keyword(s)  1. COMPLEX SYSTEMS
2. Computer science???Mathematics
3. DYNAMICAL SYSTEMS
4. EBOOK
5. EBOOK  SPRINGER
6. Math Applications in Computer Science
7. STATISTICAL PHYSICS
8. Statistical Physics and Dynamical Systems

Item Type  eBook 
MultiMedia Links
Please Click here for eBook
Circulation Data
Accession#  
Call#  Status  Issued To  Return Due On  Physical Location 
I04475 


On Shelf 



 