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Introduction To Mathematical Physics by Harper%2c Charlie%2c 1931

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1Mathematical Physics : A Modern Introduction To Its Foundations

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2An Introduction To Mathematical Physics

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ix, 199 p. 22 cm

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3(1) The Essentials Of Physics (2) Practical Measurements In Radio Activity (3) A Systematic Course Of Practical Science For Secondary And Other Schools (4) Practical Physics A Text-book For Technical Schools And Colleges (5) A Course Of Elementary Practical Physics (6) Lehrbuch Der Physik Für Mediziner Und Biologen (7) An Introduction To Mathematical Physics (8) Die Elektrizität

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“(1) The Essentials Of Physics (2) Practical Measurements In Radio Activity (3) A Systematic Course Of Practical Science For Secondary And Other Schools (4) Practical Physics A Text-book For Technical Schools And Colleges (5) A Course Of Elementary Practical Physics (6) Lehrbuch Der Physik Für Mediziner Und Biologen (7) An Introduction To Mathematical Physics (8) Die Elektrizität” Metadata:

  • Title: ➤  (1) The Essentials Of Physics (2) Practical Measurements In Radio Activity (3) A Systematic Course Of Practical Science For Secondary And Other Schools (4) Practical Physics A Text-book For Technical Schools And Colleges (5) A Course Of Elementary Practical Physics (6) Lehrbuch Der Physik Für Mediziner Und Biologen (7) An Introduction To Mathematical Physics (8) Die Elektrizität
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4Introduction To The Mathematical Physics Of Nonlinear Waves

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5Introduction To Mathematical Physics : Methods And Concepts

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6Introduction To The Techniques Of The Fractional Calculus To Investigate Some Models Of The Mathematical Physics (in Portuguese)

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In this paper, we resort to the Laplace transform method in order to show its efficiency when approaching some types of fractional differential equations. In particular, we present some applications of such methods when applied to possible generalizations of certain physical problems in linear viscoelasticity and harmonic oscillators, proving that fractional calculus is well suited for the modelling and solving of problems usually treated by ordinary integer calculus, with the promissing advantages of being able to provide more accurate theoretical predictions to fit with experimental data. OBS: Article in portuguese accepted for publication at RBEF (Revista Brasileira de Ensino de F\'isica).

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7An Introduction To Mathematical Crystallography (Mathematical Physics Series)

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In this paper, we resort to the Laplace transform method in order to show its efficiency when approaching some types of fractional differential equations. In particular, we present some applications of such methods when applied to possible generalizations of certain physical problems in linear viscoelasticity and harmonic oscillators, proving that fractional calculus is well suited for the modelling and solving of problems usually treated by ordinary integer calculus, with the promissing advantages of being able to provide more accurate theoretical predictions to fit with experimental data. OBS: Article in portuguese accepted for publication at RBEF (Revista Brasileira de Ensino de F\'isica).

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8An Introduction To Mathematical Physics

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In this paper, we resort to the Laplace transform method in order to show its efficiency when approaching some types of fractional differential equations. In particular, we present some applications of such methods when applied to possible generalizations of certain physical problems in linear viscoelasticity and harmonic oscillators, proving that fractional calculus is well suited for the modelling and solving of problems usually treated by ordinary integer calculus, with the promissing advantages of being able to provide more accurate theoretical predictions to fit with experimental data. OBS: Article in portuguese accepted for publication at RBEF (Revista Brasileira de Ensino de F\'isica).

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9Introduction To Equations From Mathematical Physics

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Contents: Wave equations; Heat equations; Laplace equation; Method of Characteristic lines; Duhamel principle; Method of separation of variables; Laplace transform; Fourier transform; Fundamental solutions; Mean value property; Louville theorem; Monotonicity formulas; Maximum principle; Variational principle. Lecture Notes Collection FreeScience.info ID2325 Obtained from http://faculty.math.tsinghua.edu.cn/~lma/lectures\pdecourse.pdf http://www.freescience.info/go.php?pagename=books&id=2325

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10An Introduction To Mathematical Physics

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Contents: Wave equations; Heat equations; Laplace equation; Method of Characteristic lines; Duhamel principle; Method of separation of variables; Laplace transform; Fourier transform; Fundamental solutions; Mean value property; Louville theorem; Monotonicity formulas; Maximum principle; Variational principle. Lecture Notes Collection FreeScience.info ID2325 Obtained from http://faculty.math.tsinghua.edu.cn/~lma/lectures\pdecourse.pdf http://www.freescience.info/go.php?pagename=books&id=2325

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11Mathematical Physics Equations, Introduction To Mathematical Logic And Physics, Astrophysics, Cosmic Physics Research（fangruida)

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Mathematical physics equations, introduction to mathematical logic and physics, astrophysics, cosmic physics research

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12Introduction To Mathematical Physics: Methods & Concepts

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Mathematical physics equations, introduction to mathematical logic and physics, astrophysics, cosmic physics research

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13An Introduction To Mathematical Methods Of Physics

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Mathematical physics equations, introduction to mathematical logic and physics, astrophysics, cosmic physics research

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14An Introduction To Mathematical Physics

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14

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15Nonlinear Continuum Mechanics; An Introduction To The Continuum Physics And Mathematical Theory Of The Nonlinear Mechanical Behavior Of Materials

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14

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16From Physical Concept To Mathematical Structure: An Introduction To Theoretical Physics

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17Theoretical Mechanics An Introduction To Mathematical Physics

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18Introduction To Mathematical Physics

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301 pages :

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19An Introduction To Mathematical Physics

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Book digitized by Google from the library of the University of California and uploaded to the Internet Archive by user tpb.

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20Introduction To Mathematical Physics

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21Theoretical Mechanics; An Introduction To Mathematical Physics

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462 p. 21 cm

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22Theoretical Mechanics ; An Introduction To Mathematical Physics

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462 p. 21 cm

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23An Introduction To Differential Geometry And Topology In Mathematical Physics

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462 p. 21 cm

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24Introduction To Mathematical Physics

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462 p. 21 cm

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25Introduction To Mathematical Statistical Physics

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462 p. 21 cm

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26A Pedestrian Introduction To The Mathematical Concepts Of Quantum Physics

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These notes offer a basic introduction to the primary mathematical concepts of quantum physics, and their physical significance, from the operator and Hilbert space point of view, highlighting more what are essentially the abstract algebraic aspects of quantisation in contrast to more standard treatments of such issues, while also bridging towards the path integral formulation of quantisation. A discussion of the (first) Noether theorem and Lie symmetries is also included to complement the presentation. Emphasis is put throughout, as illustrative examples threading the presentation, on the quantum harmonic oscillator and the dynamics of a charged particle coupled to the electromagnetic field, with the ambition to bring the reader onto the threshold of relativistic quantum field theories with their local gauge invariances as a natural framework for describing relativistic quantum particles in interaction and carrying specific conserved charges.

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27An Introduction To Mathematical Physics

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These notes offer a basic introduction to the primary mathematical concepts of quantum physics, and their physical significance, from the operator and Hilbert space point of view, highlighting more what are essentially the abstract algebraic aspects of quantisation in contrast to more standard treatments of such issues, while also bridging towards the path integral formulation of quantisation. A discussion of the (first) Noether theorem and Lie symmetries is also included to complement the presentation. Emphasis is put throughout, as illustrative examples threading the presentation, on the quantum harmonic oscillator and the dynamics of a charged particle coupled to the electromagnetic field, with the ambition to bring the reader onto the threshold of relativistic quantum field theories with their local gauge invariances as a natural framework for describing relativistic quantum particles in interaction and carrying specific conserved charges.

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28Introduction To Solvable Lattice Models In Statistical And Mathematical Physics

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Some features of integrable lattice models are reviewed for the case of the six-vertex model. By the Bethe ansatz method we derive the free energy of the six-vertex model. Then, from the expression of the free energy we show analytically the critical singularity near the phase transition in the anti-ferroelectric regime, where the essential singularity similar to the Kosterlitz-Thouless transition appears. We discuss the connection of the six-vertex model to the conformal field theory with c=1. We also introduce various exactly solvable models defined on two-dimensional lattices such as the chiral Potts model and the IRF models. We show that the six-vertex model has rich mathematical structures such as the quantum groups and the braid group. The graphical approach is emphasized in this review. We explain the meaning of the Yang-Baxter equation by its diagram. Furthermore, we can understand the defining relation of the algebraic Bethe ansatz by the graphical representation. We can thus easily translate formulas of the algebraic Bethe ansatz into those of the statistical models. As an illustration, we show explicitly how we can derive Baxter's expressions from those of the algebraic Bethe ansatz.

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29Theoretical Mechanics An Introduction To Mathematical Physics

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Some features of integrable lattice models are reviewed for the case of the six-vertex model. By the Bethe ansatz method we derive the free energy of the six-vertex model. Then, from the expression of the free energy we show analytically the critical singularity near the phase transition in the anti-ferroelectric regime, where the essential singularity similar to the Kosterlitz-Thouless transition appears. We discuss the connection of the six-vertex model to the conformal field theory with c=1. We also introduce various exactly solvable models defined on two-dimensional lattices such as the chiral Potts model and the IRF models. We show that the six-vertex model has rich mathematical structures such as the quantum groups and the braid group. The graphical approach is emphasized in this review. We explain the meaning of the Yang-Baxter equation by its diagram. Furthermore, we can understand the defining relation of the algebraic Bethe ansatz by the graphical representation. We can thus easily translate formulas of the algebraic Bethe ansatz into those of the statistical models. As an illustration, we show explicitly how we can derive Baxter's expressions from those of the algebraic Bethe ansatz.

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