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1.
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A 30
Al-Khalili, Jim, (1962-).
The world according to physics / / Jim Al-Khalili. - Princeton : : Princeton University Press,, [2020]. - 1 online resource (xv, 313 pages) : il. - Includes bibliographical references and index. - URL: https://library.dvfu.ru/lib/document/SK_ELIB/300CF4E9-69A6-4B41-ABEF-D9D114EC03F8. - ISBN 9780691201672 (electronic book). - ISBN 0691201676 (electronic book)
Description based on online resource; title from digital title page (viewed on March 17, 2020).
Параллельные издания: Print version: : Al-Khalili, Jim, 1962- The world according to physics. - Princeton : Princeton University Press, [2020]. - ISBN 9780691182308
Содержание:
The awe of understanding -- Scale -- Space and time -- Energy and matter -- The quantum world -- Thermodynamics and the arrow of time -- Unification -- The future of physics -- The usefulness of physics -- Thinking like a physicist.
~РУБ DDC 530
Рубрики: Physics
SCIENCE / Physics / General
Physics.
Аннотация: "This book frames the nature and importance of modern physics in an accessible, compelling, succinct way, showing lay readers that physics is crucial to our modern understanding of the world-and indeed the world as we currently know and experience it. Through the narrative, the book naturally describes essential facets of what physics is and why it has become such a (some might say, the) fundamental science. In addition, the reader will gain a sense of the grand scope and sweep of science and the collective, self-correcting nature of how science is done. For some, the book may serve as an invitation to physics. To others, it may serve to clarify the role of physics and describe a shared, global, centuries-long quest for fundamental knowledge"--
A 30
Al-Khalili, Jim, (1962-).
The world according to physics / / Jim Al-Khalili. - Princeton : : Princeton University Press,, [2020]. - 1 online resource (xv, 313 pages) : il. - Includes bibliographical references and index. - URL: https://library.dvfu.ru/lib/document/SK_ELIB/300CF4E9-69A6-4B41-ABEF-D9D114EC03F8. - ISBN 9780691201672 (electronic book). - ISBN 0691201676 (electronic book)
Description based on online resource; title from digital title page (viewed on March 17, 2020).
Параллельные издания: Print version: : Al-Khalili, Jim, 1962- The world according to physics. - Princeton : Princeton University Press, [2020]. - ISBN 9780691182308
Содержание:
The awe of understanding -- Scale -- Space and time -- Energy and matter -- The quantum world -- Thermodynamics and the arrow of time -- Unification -- The future of physics -- The usefulness of physics -- Thinking like a physicist.
Рубрики: Physics
SCIENCE / Physics / General
Physics.
Аннотация: "This book frames the nature and importance of modern physics in an accessible, compelling, succinct way, showing lay readers that physics is crucial to our modern understanding of the world-and indeed the world as we currently know and experience it. Through the narrative, the book naturally describes essential facets of what physics is and why it has become such a (some might say, the) fundamental science. In addition, the reader will gain a sense of the grand scope and sweep of science and the collective, self-correcting nature of how science is done. For some, the book may serve as an invitation to physics. To others, it may serve to clarify the role of physics and describe a shared, global, centuries-long quest for fundamental knowledge"--
2.
Подробнее
S 52
Sfarti, Adrian,.
Relativistic forces in special and general relativity / / Adrian Sfarti. - Newcastle-upon-Tyne : : Cambridge Scholars Publisher,, 2022. - 1 online resource (331 pages) : : il. - Includes bibliographical references and index. - URL: https://library.dvfu.ru/lib/document/SK_ELIB/DA00C8A1-BE02-4872-8F5C-C337843CB113. - ISBN 9781527578524 (ebook). - ISBN 1527578526 (ebook)
Description based on print version record.
Параллельные издания: Print version: : Sfarti, Adrian Relativistic Forces in Special and General Relativity. - Newcastle-upon-Tyne : Cambridge Scholars Publisher,c2022. - ISBN 9781527577602
Содержание:
Intro -- Dedication -- Contents -- Preface -- Covariant Treatment of Collisions in Particle Physics -- Conservation Laws for Plasma Systems -- Practical and Theoretical Methods for Determining the Trajectories for Particles Involved in Elastic Collisions -- Relativistic Reflection Laws for Arbitrary Direction Boosts -- The General Trajectories of Accelerated Particles in Special Relativity -- The Paradoxical Case of Force-Acceleration Transformation in Relativity -- Lorentz Covariant Formulation for the Laws of Physics -- Particle and Elastic Body Dynamics
Coordinate Time Hyperbolic Motion Treatment for Bell's Spaceship Experiment -- Rotating Frames Experiment for Direct Determination of Relativistic Length Contraction -- Special Relativity Experiments Explained from the Perspective of the Rotating Frame -- The Relativistic Trajectory of a Charged Particle in the Magnetic Field of an Infinite Length Current Carrying Wire -- The Compton Scattering Experiment -- the Electron Point of View -- The Lorentz Force in Accelerated Frames -- Relativistic Dynamics and Electrodynamics in Uniformly Accelerated and in Uniformly Rotating Frames
Relativistic Dynamics and Electrodynamics in Uniformly Accelerated and Uniformly Rotating Frames -- Generalization of Coordinate Transformations between Accelerated and Inertial Frames -- Generalization of the Thomas-Wigner Rotation to Uniformly Accelerating Boosts -- The Relativistic Cyclotron Radiation in the Circular Rotating Frame of the Moving Heavy Particle -- Relativistic d'Alembert Force in Uniformly Accelerating Frames -- Relativistic Fictitious Forces from the Perspective of the Accelerated Rotating Platform
Relativistic Fictitious Forces in Accelerated Rotating Frames of Reference -- Was Galileo Right? -- The Two Test Probe Chase -- Application of the Euler Lagrange Formalism for Determining the Equation of Motion in the Case of Radial Fall into a Non-Rotating, Charged Black Hole -- The Two Test Probe Chase to the Event Horizon of a Charged, Non-Rotating Black Hole -- Euler-Lagrange Solution for Calculating Particle Orbits in Gravitational Fields -- "Beyond Gravitoelectromagnetism: Critical Speed in Gravitational Motion" by B. Mashhoon
~РУБ DDC 530.11
Рубрики: Special relativity (Physics)
General relativity (Physics)
Force and energy.
Relativity physics.
Physics.
Mathematical physics.
Аннотация: This book presents a generalization of transforms from the frames co-moving with an accelerated particle for uniform circular or linear motion into an inertial frame of reference. The solutions presented here will be of great interest for real-time applications because earth-bound laboratories are inertial only in approximation. The motivation behind this is that real life applications include accelerating and rotating frames with arbitrary orientations more often than the idealized case of inertial frames. The book is divided into three main sections: the first deals with the theory of dynami.
S 52
Sfarti, Adrian,.
Relativistic forces in special and general relativity / / Adrian Sfarti. - Newcastle-upon-Tyne : : Cambridge Scholars Publisher,, 2022. - 1 online resource (331 pages) : : il. - Includes bibliographical references and index. - URL: https://library.dvfu.ru/lib/document/SK_ELIB/DA00C8A1-BE02-4872-8F5C-C337843CB113. - ISBN 9781527578524 (ebook). - ISBN 1527578526 (ebook)
Description based on print version record.
Параллельные издания: Print version: : Sfarti, Adrian Relativistic Forces in Special and General Relativity. - Newcastle-upon-Tyne : Cambridge Scholars Publisher,c2022. - ISBN 9781527577602
Содержание:
Intro -- Dedication -- Contents -- Preface -- Covariant Treatment of Collisions in Particle Physics -- Conservation Laws for Plasma Systems -- Practical and Theoretical Methods for Determining the Trajectories for Particles Involved in Elastic Collisions -- Relativistic Reflection Laws for Arbitrary Direction Boosts -- The General Trajectories of Accelerated Particles in Special Relativity -- The Paradoxical Case of Force-Acceleration Transformation in Relativity -- Lorentz Covariant Formulation for the Laws of Physics -- Particle and Elastic Body Dynamics
Coordinate Time Hyperbolic Motion Treatment for Bell's Spaceship Experiment -- Rotating Frames Experiment for Direct Determination of Relativistic Length Contraction -- Special Relativity Experiments Explained from the Perspective of the Rotating Frame -- The Relativistic Trajectory of a Charged Particle in the Magnetic Field of an Infinite Length Current Carrying Wire -- The Compton Scattering Experiment -- the Electron Point of View -- The Lorentz Force in Accelerated Frames -- Relativistic Dynamics and Electrodynamics in Uniformly Accelerated and in Uniformly Rotating Frames
Relativistic Dynamics and Electrodynamics in Uniformly Accelerated and Uniformly Rotating Frames -- Generalization of Coordinate Transformations between Accelerated and Inertial Frames -- Generalization of the Thomas-Wigner Rotation to Uniformly Accelerating Boosts -- The Relativistic Cyclotron Radiation in the Circular Rotating Frame of the Moving Heavy Particle -- Relativistic d'Alembert Force in Uniformly Accelerating Frames -- Relativistic Fictitious Forces from the Perspective of the Accelerated Rotating Platform
Relativistic Fictitious Forces in Accelerated Rotating Frames of Reference -- Was Galileo Right? -- The Two Test Probe Chase -- Application of the Euler Lagrange Formalism for Determining the Equation of Motion in the Case of Radial Fall into a Non-Rotating, Charged Black Hole -- The Two Test Probe Chase to the Event Horizon of a Charged, Non-Rotating Black Hole -- Euler-Lagrange Solution for Calculating Particle Orbits in Gravitational Fields -- "Beyond Gravitoelectromagnetism: Critical Speed in Gravitational Motion" by B. Mashhoon
Рубрики: Special relativity (Physics)
General relativity (Physics)
Force and energy.
Relativity physics.
Physics.
Mathematical physics.
Аннотация: This book presents a generalization of transforms from the frames co-moving with an accelerated particle for uniform circular or linear motion into an inertial frame of reference. The solutions presented here will be of great interest for real-time applications because earth-bound laboratories are inertial only in approximation. The motivation behind this is that real life applications include accelerating and rotating frames with arbitrary orientations more often than the idealized case of inertial frames. The book is divided into three main sections: the first deals with the theory of dynami.
3.
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B 31
Bauer, T. A.,
Solutions to the N-body problem / / T. A. Bauer. - Newcastle upon Tyne : : Cambridge Scholars Publishing,, ©2022. - 1 online resource. - URL: https://library.dvfu.ru/lib/document/SK_ELIB/8471C9C0-8786-4D9E-B57C-9496E4D205E0. - ISBN 1527582620 (electronic bk.). - ISBN 9781527582620 (electronic bk.)
~РУБ DDC 530.14/4
Рубрики: Many-body problem--Numerical solutions.
Physics.
B 31
Bauer, T. A.,
Solutions to the N-body problem / / T. A. Bauer. - Newcastle upon Tyne : : Cambridge Scholars Publishing,, ©2022. - 1 online resource. - URL: https://library.dvfu.ru/lib/document/SK_ELIB/8471C9C0-8786-4D9E-B57C-9496E4D205E0. - ISBN 1527582620 (electronic bk.). - ISBN 9781527582620 (electronic bk.)
Рубрики: Many-body problem--Numerical solutions.
Physics.
4.
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S 26
Saveliev, Nikolai.
Lectures on the Topology of 3-Manifolds [[electronic resource] :] : an Introduction to the Casson Invariant. / Nikolai. Saveliev. - 2nd ed. - Berlin : : De Gruyter,, 2011. - 1 online resource (219 p.). - URL: https://library.dvfu.ru/lib/document/SK_ELIB/A72DF210-A578-4828-A0E7-82EBF1FEF00A. - ISBN 9783110250367 (electronic bk.). - ISBN 3110250365 (e lectronic bk.)
Description based on print version record.
Параллельные издания: Print version: : Saveliev, Nikolai Lectures on the Topology of 3-Manifolds : An Introduction to the Casson Invariant. - Berlin : De Gruyter, c2011. - ISBN 9783110250350
Содержание:
Preface; Introduction; Glossary; 1 Heegaard splittings; 1.1 Introduction; 1.2 Existence of Heegaard splittings; 1.3 Stable equivalence of Heegaard splittings; 1.4 The mapping class group; 1.5 Manifolds of Heegaard genus <_ 1; 1.6 Seifert manifolds; 1.7 Heegaard diagrams; 1.8 Exercises; 2 Dehn surgery; 2.1 Knots and links in 3-manifolds; 2.2 Surgery on links in S3; 2.3 Surgery description of lens spaces and Seifert manifolds; 2.4 Surgery and 4-manifolds; 2.5 Exercises; 3 Kirby calculus; 3.1 The linking number; 3.2 Kirby moves; 3.3 The linking matrix; 3.4 Reversing orientation; 3.5 Exercises.
4 Even surgeries4.1 Exercises; 5 Review of 4-manifolds; 5.1 Definition of the intersection form; 5.2 The unimodular integral forms; 5.3 Four-manifolds and intersection forms; 5.4 Exercises; 6 Four-manifolds with boundary; 6.1 The intersection form; 6.2 Homology spheres via surgery on knots; 6.3 Seifert homology spheres; 6.4 The Rohlin invariant; 6.5 Exercises; 7 Invariants of knots and links; 7.1 Seifert surfaces; 7.2 Seifert matrices; 7.3 The Alexander polynomial; 7.4 Other invariants from Seifert surfaces; 7.5 Knots in homology spheres; 7.6 Boundary links and the Alexander polynomial.
7.7 Exercises8 Fibered knots; 8.1 The definition of a fibered knot; 8.2 The monodromy; 8.3 More about torus knots; 8.4 Joins; 8.5 The monodromy of torus knots; 8.6 Open book decompositions; 8.7 Exercises; 9 The Arf-invariant; 9.1 The Arf-invariant of a quadratic form; 9.2 The Arf-invariant of a knot; 9.3 Exercises; 10 Rohlin's theorem; 10.1 Characteristic surfaces; 10.2 The definition of q~; 10.3 Representing homology classes by surfaces; 11 The Rohlin invariant; 11.1 Definition of the Rohlin invariant; 11.2 The Rohlin invariant of Seifert spheres.
11.3 A surgery formula for the Rohlin invariant11.4 The homology cobordism group; 11.5 Exercises; 12 The Casson invariant; 12.1 Exercises; 13 The group SU (2); 13.1 Exercises; 14 Representation spaces; 14.1 The topology of representation spaces; 14.2 Irreducible representations; 14.3 Representations of free groups; 14.4 Representations of surface groups; 14.5 Representations for Seifert homology spheres; 14.6 Exercises; 15 The local properties of representation spaces; 15.1 Exercises; 16 Casson's invariant for Heegaard splittings; 16.1 The intersection product; 16.2 The orientations.
16.3 Independence of Heegaard splitting16.4 Exercises; 17 Casson's invariant for knots; 17.1 Preferred Heegaard splittings; 17.2 The Casson invariant for knots; 17.3 The difference cycle; 17.4 The Casson invariant for boundary links; 17.5 The Casson invariant of a trefoil; 18 An application of the Casson invariant; 18.1 Triangulating 4-manifolds; 18.2 Higher-dimensional manifolds; 18.3 Exercises; 19 The Casson invariant of Seifert manifolds; 19.1 The space R(S (p, q, r)); 19.2 Calculation of the Casson invariant; 19.3 Exercises; Conclusion; Bibliography; Index.
~РУБ DDC 514.34
Рубрики: Homology.
Physics.
Three-manifolds (Topology)
Mathematics.
Three-manifolds (Topology)
MATHEMATICS / Topology
Аннотация: This textbook, now in its second revised and extended edition, introduces the topology of 3- and 4-dimensional manifolds. It also considers new developments especially related to the Heegaard Floer and contact homology. The book is accessible to graduate students in mathematics and theoretical physics familiar with some elementary algebraic topology, including the fundamental group, basic homology theory, and Poincaré duality on manifolds.
S 26
Saveliev, Nikolai.
Lectures on the Topology of 3-Manifolds [[electronic resource] :] : an Introduction to the Casson Invariant. / Nikolai. Saveliev. - 2nd ed. - Berlin : : De Gruyter,, 2011. - 1 online resource (219 p.). - URL: https://library.dvfu.ru/lib/document/SK_ELIB/A72DF210-A578-4828-A0E7-82EBF1FEF00A. - ISBN 9783110250367 (electronic bk.). - ISBN 3110250365 (e lectronic bk.)
Description based on print version record.
Параллельные издания: Print version: : Saveliev, Nikolai Lectures on the Topology of 3-Manifolds : An Introduction to the Casson Invariant. - Berlin : De Gruyter, c2011. - ISBN 9783110250350
Содержание:
Preface; Introduction; Glossary; 1 Heegaard splittings; 1.1 Introduction; 1.2 Existence of Heegaard splittings; 1.3 Stable equivalence of Heegaard splittings; 1.4 The mapping class group; 1.5 Manifolds of Heegaard genus <_ 1; 1.6 Seifert manifolds; 1.7 Heegaard diagrams; 1.8 Exercises; 2 Dehn surgery; 2.1 Knots and links in 3-manifolds; 2.2 Surgery on links in S3; 2.3 Surgery description of lens spaces and Seifert manifolds; 2.4 Surgery and 4-manifolds; 2.5 Exercises; 3 Kirby calculus; 3.1 The linking number; 3.2 Kirby moves; 3.3 The linking matrix; 3.4 Reversing orientation; 3.5 Exercises.
4 Even surgeries4.1 Exercises; 5 Review of 4-manifolds; 5.1 Definition of the intersection form; 5.2 The unimodular integral forms; 5.3 Four-manifolds and intersection forms; 5.4 Exercises; 6 Four-manifolds with boundary; 6.1 The intersection form; 6.2 Homology spheres via surgery on knots; 6.3 Seifert homology spheres; 6.4 The Rohlin invariant; 6.5 Exercises; 7 Invariants of knots and links; 7.1 Seifert surfaces; 7.2 Seifert matrices; 7.3 The Alexander polynomial; 7.4 Other invariants from Seifert surfaces; 7.5 Knots in homology spheres; 7.6 Boundary links and the Alexander polynomial.
7.7 Exercises8 Fibered knots; 8.1 The definition of a fibered knot; 8.2 The monodromy; 8.3 More about torus knots; 8.4 Joins; 8.5 The monodromy of torus knots; 8.6 Open book decompositions; 8.7 Exercises; 9 The Arf-invariant; 9.1 The Arf-invariant of a quadratic form; 9.2 The Arf-invariant of a knot; 9.3 Exercises; 10 Rohlin's theorem; 10.1 Characteristic surfaces; 10.2 The definition of q~; 10.3 Representing homology classes by surfaces; 11 The Rohlin invariant; 11.1 Definition of the Rohlin invariant; 11.2 The Rohlin invariant of Seifert spheres.
11.3 A surgery formula for the Rohlin invariant11.4 The homology cobordism group; 11.5 Exercises; 12 The Casson invariant; 12.1 Exercises; 13 The group SU (2); 13.1 Exercises; 14 Representation spaces; 14.1 The topology of representation spaces; 14.2 Irreducible representations; 14.3 Representations of free groups; 14.4 Representations of surface groups; 14.5 Representations for Seifert homology spheres; 14.6 Exercises; 15 The local properties of representation spaces; 15.1 Exercises; 16 Casson's invariant for Heegaard splittings; 16.1 The intersection product; 16.2 The orientations.
16.3 Independence of Heegaard splitting16.4 Exercises; 17 Casson's invariant for knots; 17.1 Preferred Heegaard splittings; 17.2 The Casson invariant for knots; 17.3 The difference cycle; 17.4 The Casson invariant for boundary links; 17.5 The Casson invariant of a trefoil; 18 An application of the Casson invariant; 18.1 Triangulating 4-manifolds; 18.2 Higher-dimensional manifolds; 18.3 Exercises; 19 The Casson invariant of Seifert manifolds; 19.1 The space R(S (p, q, r)); 19.2 Calculation of the Casson invariant; 19.3 Exercises; Conclusion; Bibliography; Index.
Рубрики: Homology.
Physics.
Three-manifolds (Topology)
Mathematics.
Three-manifolds (Topology)
MATHEMATICS / Topology
Аннотация: This textbook, now in its second revised and extended edition, introduces the topology of 3- and 4-dimensional manifolds. It also considers new developments especially related to the Heegaard Floer and contact homology. The book is accessible to graduate students in mathematics and theoretical physics familiar with some elementary algebraic topology, including the fundamental group, basic homology theory, and Poincaré duality on manifolds.
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