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Superstring theory in the 21st century [electronic resource]
להגדלת הטקסט להקטנת הטקסט- ספר
| כותר |
Superstring theory in the 21st century [electronic resource] / Gerold B. Charney, editor. |
|---|---|
| מהדורה |
1st ed. |
| מוציא לאור |
Hauppauge, N.Y. : Nova Science Publishers |
| שנה |
c2010 |
| הערות |
Description based upon print version of record. Includes bibliographical references and index. English |
| הערת תוכן ותקציר |
Intro -- SUPERSTRING THEORY IN THE 21ST CENTURY. HORIZONS IN WORLD PHYSICS. VOLUME 270 -- SUPERSTRING THEORY IN THE 21ST CENTURY. HORIZONS IN WORLD PHYSICS. VOLUME 270 -- CONTENTS -- PREFACE -- Chapter 1 CLASSIFICATION OF ELEMENTARY PARTICLES IN THE PHASE-TREES THEORY -- ABSTRACT -- ELEMENTARY PARTICLES EP(4,6) OF RANGE FOUR -- ELEMENTARY PARTICLES EP(5,7) OF RANGE FIVE -- ELEMENTARY EIGHT-STOREY PHASE TREESOF RANGE SIX -- REFERENCES -- Chapter2MODULARFORMSANDSUPERSTRINGSAMPLITUDES -- Abstract -- 1. Introduction -- 1.1. The Bosonic History -- Conclusion -- 1.2. Supersymmetric Strings -- 2. The General Ansatz -- 3. Mathematical Background -- 3.1. The Symplectic Group -- 3.2. The Action of Sp(2g) on the Theta Characteristics -- 3.3. Modular Forms -- 3.4. Theta Constants with Characteristic -- 3.5. The Subgroup O+(2g) of Sp(2g) -- 3.6. Theta Constants and the Heisenberg Group -- 3.7. Turning back to the classical theta constants with characteristic -- 3.8. Modular group and representations -- 4. Some Remarks on the Constraints -- 5. Existence and Uniqueness of the Forms 8[ ] -- 5.1. The case g = 1 -- 5.2. The case g = 2 -- 5.3. The case g = 3 -- 5.4. Representations of Sp(6) -- 5.5. The uniqueness of 8[0(3)] -- 5.6. The case g = 4 -- 5.7. The Sp(8)-representation onM -- 5.8. The cosmological constant in g = 3, g = 4 -- 6. Conclusion -- Acknowledgments -- A Restricted and Induced Representations -- References -- Chapter3THECOSMOLOGYOFTHETYPEIIBSUPERSTRINGSTHEORYWITHFLUXES -- Abstract -- 1. Introduction -- 2. Inflation -- 3. The Potential -- 3.1. Field equations -- 4. Inflationary Phenomenology of the Model -- 4.1. Density Perturbations -- 4.2. Field-Dominated Region -- 4.3. Vacuum Energy-Dominated Regime -- 4.4. Intermediate Regime -- 4.5. Vacuum-Dominated Region Revisited -- 4.6. Field Equations -- 4.7. Results -- 5. The Two Fields Analysis. 6. The Cosmology -- 7. Conclusions -- 8. Acknowledgments -- References -- Chapter4BOSONICSTRINGANDSTRINGFIELDTHEORY:ASOLUTIONUSINGTHEHOLOMORPHICREPRESENTATION -- Abstract -- 1. Introduction -- 2. The Constraints for a Bosonic String -- 3. A Representation of the States of the Closed String -- 4. The String Field -- 5. The Action for the String Field -- 6. Discussion -- References -- Chapter5THERMALANDQUANTUMINDUCEDEARLYSUPERSTRINGCOSMOLOGY -- Abstract -- 1. Why and How Studying Superstring Cosmology? -- 2. Basics of our Approach -- 2.1. Thermodynamics and Variational Principle -- 2.2. Supersymmetric String Models at Finite T -- 3. Non-supersymmetric String Models at Finite T -- 3.1. Supersymmetry Breaking Involving n = 1 Internal Dimension -- 3.2. n = 2 Models and Complex Structure Stabilization -- 4. Stabilization of K¨ahler Structures -- 5. Conclusions and Perspectives -- Acknowledgments -- References -- Chapter6SUPERSYMMETRICSTANDARDMODELANDITSPARTICLESPECTRUMFROMFOURDIMENSIONALSUPERSTRING* -- Abstract -- 1 Introduction -- 2 Construction of Superstring in Four Dimensions -- 3 Local 2D Supersymmetry and the Constraints -- 4 World Sheet Supersymmetry Algebra and Absenceof Tachyons -- 5 Quantisation and Virasoro Algebra Generators -- 6 Bosonic and Fermionic Physical States -- 7 Conformal and Superconformal Ghosts and the NilpotentBSRT Charge -- 8 The Mass Spectrum, G.S.O. Operator and ModularInvariance -- 9 Supersymmetric Standard Model -- 10 Supersymmetric Standard Model Particle Spectrum -- 11 Conclusion -- References -- INDEX -- Blank Page. |
| סדרה |
Horizons in world physics v. 270 |
| היקף החומר |
1 online resource (201 p.) |
| שפה |
אנגלית |
| מספר מערכת |
997010708910905171 |
תצוגת MARC
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