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Linear Response Theory
Introduction.- Setting, Hypotheses and Main Results.- Mathematical Framework.- A Unified Framework for Common Physical Systems.- Studying the Dynamics.- The Kubo Formula and its Adiabatic Limit.- Applications. zur Produkt-Seite
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Foundation of vortex gravitation, cosmology and cosmogony
A hypothesis is proposed concerning the cause of the origin of universal gravitation. This cause consists in a system of the ether vortex rotations. Physical and mathematical grounds are described and the formula for the determination of the space gravitation forces is deduced. On the basis of the vortex gravitation, the principles of creation and existence of the celestial bodies are... zur Produkt-Seite
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Probability, Stochastic Processes, and Queueing Theory
1 Introduction.- I Probability.- 2 Randomness and Probability.- 3 Combinatorics.- 4 Random Variables and Distributions.- 5 Expectation and Fundamental Theorems.- II Stochastic Processes.- 6 The Poisson Process and Renewal Theory.- 7 The M/G/1 Queue.- 8 Markov Processes.- 9 Matrix Geometric Solutions.- 10 Queueing Networks.- 11 Epilogue and Special Topics.- A Types of Randomness.- A.1 ... zur Produkt-Seite
4910732 {"price-changing":0,"image":"https:\/\/image.vergleiche.ch\/small\/aHR0cHM6Ly9vczEubWVpbmVjbG91ZC5pby9iMTAxNTgvbWVkaWEvaW1hZ2UvZWQvMGUvZGYvMDU5MjcxNzcwMDAwMUFfNjAweDYwMC5qcGc=!aHR0cHM6Ly9vczEubWVpbmVjbG91ZC5pby9iMTAxNTgvbWVkaWEvaW1hZ2UvZWQvMGUvZGYvMDU5MjcxNzcwMDAwMUFfNjAweDYwMC5qcGc=","post_title":"Probability, Stochastic Processes, and Queueing Theory","deeplink":"https:\/\/cct.connects.ch\/tc.php?t=116298C1969900829T&subid=9780387944524&deepurl=https%3A%2F%2Feuniverse.ch%2Fbuecher%2Fmathematik-naturwissenschaft-technik%2Finformatik-edv%2F198837%2Fprobability-stochastic-processes-and-queueing-theory-the-mathematics-of-computer-performance-mode%3FsPartner%3Dtoppreise","labels":[],"brand_id":1,"post_content":"1 Introduction.- I Probability.- 2 Randomness and Probability.- 3 Combinatorics.- 4 Random Variables and Distributions.- 5 Expectation and Fundamental Theorems.- II Stochastic Processes.- 6 The Poisson Process and Renewal Theory.- 7 The M\/G\/1 Queue.- 8 Markov Processes.- 9 Matrix Geometric Solutions.- 10 Queueing Networks.- 11 Epilogue and Special Topics.- A Types of Randomness.- A.1 Randomness: Physical Systems.- A.1.1 Intrinsic Probability.- A.2 Randomness: Deterministic Systems.- A.2.1 The Baker's Transformation.- A.2.2 Dynamical Systems.- A.3 Deterministic Randomness**.- A.3.1 Isomorphism Between Systems.- A.3.2 Random Newtonian Systems.- A.4 Summary of Appendix A.- A.5 Problems for Appendix A.- B Combinatorial Equalities and Inequalities.- B.1 Noninteger Combinatorial Expressions.- B.2 Binomial Formula.- B.3 Stirling's (de Moivre's) Formula.- B.4 Bounds on Factorial Expressions.- B.5 Noninteger Factorials**.- C Tables of Laplace Transforms and Generating Functions.- C.0.1 Laplace Transforms.- C.1 Generating Functions.- D Limits and Order Relationships.- D.1 Limits.- D.2 Order Relationships.- E List of Common Summations.- References.- Index of Notation.","merchants_number":1,"ean":9780387944524,"category_id":103,"size":null,"min_price":101,"low_price_merchant_id":70255345,"ID":4910732,"merchants":["euniverse"],"brand":"undefined","slug":"probability-stochastic-processes-and-queueing-theory","url":"\/unterhaltung\/produkt\/probability-stochastic-processes-and-queueing-theory\/","low_price_merchant_name":"eUniverse"}
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Hypersonic Reactive Flow Simulations in Two-Dimensions
This book was written to students and engineers that like the Computational Fluid Dynamics (CFD) area, in other words, that like of programming algorithms to the resolution of physical problems. Some familiarity with code programming is required. However, through the computation courses teaching at the Universities the engineering student and common areas will have the capacity of pro... zur Produkt-Seite
4836962 {"price-changing":null,"image":"https:\/\/image.vergleiche.ch\/small\/aHR0cHM6Ly9jNC1zdGF0aWMuZG9kYXguY29tL3YyLzE4MC0xODAtMTM2NjExNzgzX24zZWRXLXBuZw==!aHR0cHM6Ly9jNC1zdGF0aWMuZG9kYXguY29tL3YyLzE4MC0xODAtMTM2NjExNzgzX24zZWRXLXBuZw==","post_title":"Hypersonic Reactive Flow Simulations in Two-Dimensions","deeplink":"https:\/\/www.awin1.com\/pclick.php?p=24446340409&a=401125&m=11816&pref1=9783659697586","labels":[],"brand_id":1,"post_content":"This book was written to students and engineers that like the Computational Fluid Dynamics (CFD) area, in other words, that like of programming algorithms to the resolution of physical problems. Some familiarity with code programming is required. However, through the computation courses teaching at the Universities the engineering student and common areas will have the capacity of programming the codes presented in this book and much more of his\/her interest. The applications of this book aim aerospace problems. This book presents the chemical and thermochemical non-equilibrium conditions applied to Earth reentry flows. The five, seven, and eleven species chemical models are implemented according to the law of mass action and Arrehnius formula. Moreover, vibrational contribution is also taken into account, with the characteristic vibrational time calculated by Millikhan and White formula, corrected by Park's model above 8,000 K. The transport properties are calculated by collision integral techniques. The Van Leer and Liou and Steffen Jr. schemes are employed. First-order and TVD results are obtained. A finite volume formulation and structured spatial discretization are employed.","merchants_number":1,"ean":9783659697586,"category_id":103,"size":null,"min_price":79.25,"low_price_merchant_id":1087639,"ID":4836962,"merchants":["dodax"],"brand":"undefined","slug":"hypersonic-reactive-flow-simulations-in-two-dimensions","url":"\/unterhaltung\/produkt\/hypersonic-reactive-flow-simulations-in-two-dimensions\/","low_price_merchant_name":null}
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Arrhenius Equation
High Quality Content by WIKIPEDIA articles! The Arrhenius equation is a simple, but remarkably accurate, formula for the temperature dependence of the rate constant, and therefore, rate of a chemical reaction. The equation was first proposed by the Dutch chemist J. H. van 't Hoff in 1884, five years later in 1889, the Swedish chemist Svante Arrhenius provided a physical justification ... zur Produkt-Seite
5173355 {"price-changing":null,"image":"https:\/\/image.vergleiche.ch\/small\/aHR0cHM6Ly9jNC1zdGF0aWMuZG9kYXguY29tL3YyLzE4MC0xODAtMTI4MDk1ODgxX1h2YVZ5LXBuZw==!aHR0cHM6Ly9jNC1zdGF0aWMuZG9kYXguY29tL3YyLzE4MC0xODAtMTI4MDk1ODgxX1h2YVZ5LXBuZw==","post_title":"Arrhenius Equation","deeplink":"https:\/\/www.awin1.com\/pclick.php?p=24447210303&a=401125&m=11816&pref1=9786131142901","labels":[],"brand_id":1,"post_content":"High Quality Content by WIKIPEDIA articles! The Arrhenius equation is a simple, but remarkably accurate, formula for the temperature dependence of the rate constant, and therefore, rate of a chemical reaction. The equation was first proposed by the Dutch chemist J. H. van 't Hoff in 1884, five years later in 1889, the Swedish chemist Svante Arrhenius provided a physical justification and interpretation for it. Nowadays it is best seen as an empirical relationship. It can be used to model the temperature-variance of diffusion coefficients, population of crystal vacancies, creep rates, and many other thermally-induced processes\/reactions. A historically useful generalization supported by the Arrhenius equation is that, for many common chemical reactions at room temperature, the reaction rate doubles for every 10 degree Celsius increase in temperature.","merchants_number":1,"ean":9786131142901,"category_id":103,"size":null,"min_price":28.800000000000000710542735760100185871124267578125,"low_price_merchant_id":1087639,"ID":5173355,"merchants":["dodax"],"brand":"undefined","slug":"arrhenius-equation","url":"\/unterhaltung\/produkt\/arrhenius-equation\/","low_price_merchant_name":null}
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The Mathematics of Sonya Kovalevskaya
I: Childhood and Education.- 1. Biography: 1850-1874.- 1.1. Introduction.- 1.2. Kovalevskaya's Ancestors.- 1.3. Kovalevskaya's Family.- 1.4. Kovalevskaya's Uncles.- 1.5. Aniuta.- 1.6. Early Mathematical Training.- 1.7. In Search of Higher Education.- 1.8. Vladimir Kovalevsky.- 1.9. Study Abroad.- 1.10. Weierstrass.- 1.11. Kovalevskaya and Weierstrass.- 2. Partial Differential Equation... zur Produkt-Seite
4103363 {"price-changing":0,"image":"https:\/\/image.vergleiche.ch\/small\/aHR0cHM6Ly9vczEubWVpbmVjbG91ZC5pby9iMTAxNTgvbWVkaWEvaW1hZ2UvMzAvMjYvN2YvMjI2NTI4ODUwMDAwMUFfNjAweDYwMC5qcGc=!aHR0cHM6Ly9vczEubWVpbmVjbG91ZC5pby9iMTAxNTgvbWVkaWEvaW1hZ2UvMzAvMjYvN2YvMjI2NTI4ODUwMDAwMUFfNjAweDYwMC5qcGc=","post_title":"The Mathematics of Sonya Kovalevskaya","deeplink":"https:\/\/cct.connects.ch\/tc.php?t=116298C1969900829T&subid=9780387960302&deepurl=https%3A%2F%2Feuniverse.ch%2Fbuecher%2Fmathematik-naturwissenschaft-technik%2Fmathematik%2F199122%2Fthe-mathematics-of-sonya-kovalevskaya%3FsPartner%3Dtoppreise","labels":[],"brand_id":1,"post_content":"I: Childhood and Education.- 1. Biography: 1850-1874.- 1.1. Introduction.- 1.2. Kovalevskaya's Ancestors.- 1.3. Kovalevskaya's Family.- 1.4. Kovalevskaya's Uncles.- 1.5. Aniuta.- 1.6. Early Mathematical Training.- 1.7. In Search of Higher Education.- 1.8. Vladimir Kovalevsky.- 1.9. Study Abroad.- 1.10. Weierstrass.- 1.11. Kovalevskaya and Weierstrass.- 2. Partial Differential Equations.- 2.1. Introduction.- 2.2. Differential Equations in the Complex Domain.- 2.3. The Year 1842: Cauchy.- 2.4. The Year 1842: Weierstrass.- 2.5. The Problem Posed to Kovalevskaya.- 2.6. Kovalevskaya's Paper.- 2.7. Unpublished Work.- 2.8. Publishing the Result.- 2.9. Evaluation of the Work.- 3. Degenerate Abelian Integrals.- 3.1. Introduction.- 3.2. Euler.- 3.3. Legendre.- 3.4. Abel.- 3.5. Cauchy.- 3.6. Jacobi.- 3.7. G\u00f6pel and Rosenhain.- 3.8. Weierstrass' Early Work.- 3.9. Hermite.- 3.10. Riemann.- 3.11. Weierstrass' Later Work.- 3.12. Kovalevskaya's Paper.- 3.13. Evaluation.- 4. The Shape of Saturn's Rings.- 4.1. Introduction.- 4.2. Laplace's Work: Physical Assumptions.- 4.3. Laplace's Work: Mathematical Assumptions.- 4.4. The Potential of the Ring.- 4.5. Final Computations.- 4.6. Extensions.- 4.7. Reformulation of the Problem.- 4.8. Kovalevskaya's Method.- 4.9. Execution of the Program.- 4.10. Significance of the Paper.- 4.11. Personal Notes.- II: Mature Life.- 5. Biography: 1875-1891.- 5.1. Return to Russia.- 5.2. Mittag-Leffler.- 5.3. The Year 1880.- 5.4. A New Project.- 5.5. Crisis.- 5.6. The Year 1883.- 5.7. Stockholm.- 5.8. The Academic Year 1884-85.- 5.9. The Academic Year 1885-86.- 5.10. Life as an Untenured Professor.- 5.11. New Distractions.- 5.12. The Bordin Competition.- 5.13. Reactions.- 5.14. Final Days.- 6. The Lam\u00e9 Equations.- 6.1. Introduction.- 6.2. Huyghens.- 6.3. Fresnel.- 6.4. Lam\u00e9.- 6.5. Weierstrass.- 6.6. Kovalevskaya.- 7. The Euler Equations.- 7.1. Introduction.- 7.2. Euler.- 7.3. Lagrange.- 7.4. Some Nineteenth-Century Work.- 7.5. Weierstrass.- 7.6. The Mathematical Mermaid.- 7.7. Kovalevskaya.- 7.8. Conclusions.- 7.9. Klein.- 7.10. Evaluation.- 8. Bruns' Theorem.- 8.1. Introduction.- 8.2. Kovalevskaya's Paper.- 8.3. Commentary.- 9. Evaluations.- 9.1. Introduction.- 9.2. Poincar\u00e9.- 9.3. Markov.- 9.4. Kovalevskaya.- 9.5. The Moscow Mathematicians.- 9.6. Volterra.- 9.7. Women in Mathematics.- 9.8. Loria.- 9.9. Mittag-Leffler.- 9.10. Klein.- 9.11. Golubev.- 9.12. Kovalevskaya as a Mathematician.- III: Appendices and Bibliography.- Appendices.- Appendix 1. The Method of Majorants.- Appendix 2. Some Complex Analysis.- Appendix 3. Weierstrass' Formula.- Appendix 4. Derivation of Euler's Equations.- Appendix 5. Calculus of Variations.- Appendix 6. Jacobi's Last-Multiplier Method.","merchants_number":1,"ean":9780387960302,"category_id":103,"size":null,"min_price":119,"low_price_merchant_id":70255345,"ID":4103363,"merchants":["euniverse"],"brand":"undefined","slug":"the-mathematics-of-sonya-kovalevskaya","url":"\/unterhaltung\/produkt\/the-mathematics-of-sonya-kovalevskaya\/","low_price_merchant_name":"eUniverse"}
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Linear Response Theory
Introduction.- Setting, Hypotheses and Main Results.- Mathematical Framework.- A Unified Framework for Common Physical Systems.- Studying the Dynam...
undefined
Foundation of vortex gravitation, cosmolog...
A hypothesis is proposed concerning the cause of the origin of universal gravitation. This cause consists in a system of the ether vortex rotations...
undefined
Probability, Stochastic Processes, and Que...
1 Introduction.- I Probability.- 2 Randomness and Probability.- 3 Combinatorics.- 4 Random Variables and Distributions.- 5 Expectation and Fundamen...
undefined
Hypersonic Reactive Flow Simulations in Tw...
This book was written to students and engineers that like the Computational Fluid Dynamics (CFD) area, in other words, that like of programming alg...
undefined
Arrhenius Equation
High Quality Content by WIKIPEDIA articles! The Arrhenius equation is a simple, but remarkably accurate, formula for the temperature dependence of ...
undefined
The Mathematics of Sonya Kovalevskaya
I: Childhood and Education.- 1. Biography: 1850-1874.- 1.1. Introduction.- 1.2. Kovalevskaya's Ancestors.- 1.3. Kovalevskaya's Family.- 1.4. Kovale...