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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 
Jeffrey, Alan 
Matrix Operations for Engineers and Scientists 
I07416 
2010 
eBook 

3 
Alhaidari, Abdulaziz D 
The JMatrix Method 
I05989 
2008 
eBook 

4 
Barlotti, A 
Generators and Relations in Groups and Geometries 
I02261 
1991 
eBook 

5 
Riesz, Marcel 
Clifford Numbers and Spinors 
I01987 
1993 
eBook 


1.


Title  Linear Algebra and Analytic Geometry for Physical Sciences 
Author(s)  Landi, Giovanni;Zampini, Alessandro 
Publication  Cham, 1. Imprint: Springer
2. 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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I09687 


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2.


Title  Matrix Operations for Engineers and Scientists : An Essential Guide in Linear Algebra 
Author(s)  Jeffrey, Alan 
Publication  Dordrecht, 1. Imprint: Springer
2. Springer Netherlands, 2010. 
Description  IV, 278 p : online resource 
Abstract Note  Engineers and scientists need to have an introduction to the basics of linear algebra in a context they understand. Computer algebra systems make the manipulation of matrices and the determination of their properties a simple matter, and in practical applications such software is often essential. However, using this tool when learning about matrices, without first gaining a proper understanding of the underlying theory, limits the ability to use matrices and to apply them to new problems. This book explains matrices in the detail required by engineering or science students, and it discusses linear systems of ordinary differential equations. These students require a straightforward introduction to linear algebra illustrated by applications to which they can relate. It caters of the needs of undergraduate engineers in all disciplines, and provides considerable detail where it is likely to be helpful. According to the author the best way to understand the theory of matrices is by working simple exercises designed to emphasize the theory, that at the same time avoid distractions caused by unnecessary numerical calculations. Hence, examples and exercises in this book have been constructed in such a way that wherever calculations are necessary they are straightforward. For example, when a characteristic equation occurs, its roots (the eigenvalues of a matrix) can be found by inspection. The author of this book is Alan Jeffrey, Emeritus Professor of mathematics at the Univesity of Newcastle upon Tyne. He has given courses on engineering mathematics in UK and US Universities 
ISBN,Price  9789048192748 
Keyword(s)  1. ALGEBRA
2. APPLIED MATHEMATICS
3. DIFFERENTIAL EQUATIONS
4. EBOOK
5. EBOOK  SPRINGER
6. ENGINEERING MATHEMATICS
7. Linear and Multilinear Algebras, Matrix Theory
8. Mathematical and Computational Engineering
9. Mathematical Methods in Physics
10. MATRIX THEORY
11. ORDINARY DIFFERENTIAL EQUATIONS
12. PHYSICS

Item Type  eBook 
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Call#  Status  Issued To  Return Due On  Physical Location 
I07416 


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3.


Title  The JMatrix Method : Developments and Applications 
Author(s)  Alhaidari, Abdulaziz D;Heller, Eric J;Yamani, Hashim A;Abdelmonem, Mohamed S 
Publication  Dordrecht, 1. Imprint: Springer
2. Springer Netherlands, 2008. 
Description  XVIII, 356 p : online resource 
Abstract Note  This volume aims to provide the fundamental knowledge to appreciate the advantages of the Jmatrix method and to encourage its use and further development. The Jmatrix method is an algebraic method of quantum scattering with substantial success in atomic and nuclear physics. The accuracy and convergence property of the method compares favourably with other successful scattering calculation methods. Despite its thirtyyear long history new applications are being found for the Jmatrix method. This book gives a brief account of the recent developments and some selected applications of the method in atomic and nuclear physics. New findings are reported in which experimental results are compared to theoretical calculations. Modifications, improvements and extensions of the method are discussed using the language of the Jmatrix. The volume starts with a Foreword by the two cofounders of the method, E.J. Heller and H.A. Yamani and it contains contributions from 24 prominent international researchers 
ISBN,Price  9781402060731 
Keyword(s)  1. ALGEBRA
2. EBOOK
3. EBOOK  SPRINGER
4. Heavy ions
5. Linear and Multilinear Algebras, Matrix Theory
6. MATRIX THEORY
7. NUCLEAR PHYSICS
8. Nuclear Physics, Heavy Ions, Hadrons
9. QUANTUM PHYSICS

Item Type  eBook 
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Call#  Status  Issued To  Return Due On  Physical Location 
I05989 


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4.


Title  Generators and Relations in Groups and Geometries 
Author(s)  Barlotti, A;Ellers, E.W;Plaumann, P;Strambach, K 
Publication  Dordrecht, 1. Imprint: Springer
2. Springer Netherlands, 1991. 
Description  XV, 447 p : online resource 
Abstract Note  Every group is represented in many ways as an epimorphic image of a free group. It seems therefore futile to search for methods involving generators and relations which can be used to detect the structure of a group. Nevertheless, results in the indicated direction exist. The clue is to ask the right question. Classical geometry is a typical example in which the factorization of a motion into reflections or, more generally, of a collineation into central collineations, supplies valuable information on the geometric and algebraic structure. This mode of investigation has gained momentum since the end of last century. The tradition of geometricalgebraic interplay brought forward two branches of research which are documented in Parts I and II of these Proceedings. Part II deals with the theory of reflection geometry which culminated in Bachmann's work where the geometric information is encoded in properties of the group of motions expressed by relations in the generating involutions. This approach is the backbone of the classification of motion groups for the classical unitary and orthogonal planes. The axioms in this char?? acterization are natural and plausible. They provoke the study of consequences of subsets of axioms which also yield natural geometries whose exploration is rewarding. Bachmann's central axiom is the three reflection theorem, showing that the number of reflections needed to express a motion is of great importance 
ISBN,Price  9789401133821 
Keyword(s)  1. ALGEBRA
2. DIFFERENTIAL GEOMETRY
3. EBOOK
4. EBOOK  SPRINGER
5. Field theory (Physics)
6. Field Theory and Polynomials
7. GROUP THEORY
8. Group Theory and Generalizations
9. Linear and Multilinear Algebras, Matrix Theory
10. MATRIX THEORY

Item Type  eBook 
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Accession#  
Call#  Status  Issued To  Return Due On  Physical Location 
I02261 


On Shelf 




5.
 
Title  Clifford Numbers and Spinors 
Author(s)  Riesz, Marcel;Bolinder, E.F;Lounesto, P 
Publication  Dordrecht, 1. Imprint: Springer
2. Springer Netherlands, 1993. 
Description  X, 246 p : online resource 
Abstract Note  Marcellliesz's lectures delivered on October 1957 January 1958 at the Uni?? versity of Maryland, College Park, have been previously published only infor?? mally as a manuscript entitled CLIFFORD NUMBERS AND SPINORS (Chap?? ters I  IV). As the title says, the lecture notes consist of four Chapters I, II, III and IV. However, in the preface of the lecture notes lliesz refers to Chapters V and VI which he could not finish. Chapter VI is mentioned on pages 1, 3, 16, 38 and 156, which makes it plausible that lliesz was well aware of what he was going to include in the final missing chapters. The present book makes lliesz's classic lecture notes generally available to a wider audience and tries somewhat to fill in one of the last missing chapters. This book also tries to evaluate lliesz's influence on the present research on Clifford algebras and draws special attention to lliesz's contributions in this field  often misunderstood 
ISBN,Price  9789401710473 
Keyword(s)  1. ALGEBRA
2. EBOOK
3. EBOOK  SPRINGER
4. Linear and Multilinear Algebras, Matrix Theory
5. MATHEMATICAL PHYSICS
6. MATRIX THEORY
7. Theoretical, Mathematical and Computational Physics

Item Type  eBook 
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Accession#  
Call#  Status  Issued To  Return Due On  Physical Location 
I01987 


On Shelf 



 