1
Parijskij, Yuri N.
2003
Table of Contents:
“... Background Anisotropies and Galaxy Clustering -- Topology of the Universe and the Cosmic Microwave Background Radiation -- Missing Parameters in the CMB Physics -- Cosmology with the S-Z Effect -- III. Large Scale Structure, Dark Matter -- The Wave Mechanics...”2003
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2
Table of Contents:
“...Phase Transitions in the Early Universe and Defect Formation -- The Topological Classification of Defects -- to Growth Kinetics Problems -- Dynamics of Cosmological Phase Transitions: What Can We Learn from Condensed Matter Physics? -- Topological...”
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3
Freire, Filipe
1994
Table of Contents:
“... Asymmetry -- Electroweak Phase Changes in Two Higgs Models -- On Primordial Magnetic Fields -- Another Look at the Electroweak Vortex Solution -- Electroweak Baryogenesis with Topological Defects -- Electroweak Strings, Sphalerons and Magnetic Fields...”1994
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4
Barone, Michele
1994
Table of Contents:
“... Dimensional Space of Constant Positive Curvature -- Pancharatnam’s Topological Phase in Relation to theDynamical Phase in Polarization Optics -- On the Connection between Classical and Quantum Mechanics -- Discrete Time Realizations of Quantum Mechanics...”1994
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5
Gunzig, E.
1993
Table of Contents:
“... topological defects -- Correlations beyond the cosmological horizon -- Quantum origin of noise and fluctuations in cosmology -- The perturbation lagrangians in extended inflation -- Cosmic strings-structure formation and radiation -- Issues in the study...”1993
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6
Banday, A. J.
1991
Table of Contents:
“... and the Cosmological Constant -- Lessons from Inflation and Cold Dark Matter -- The Topology of Galaxy Clustering -- Can Non-Gaussian Fluctuations for Structure Formation Arise from Inflation -- Non-Baryonic Dark Matter -- Are Galactic Halos Made of Brown Dwarfs or Black...”1991
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7
Iyer, B. R.
1989
Table of Contents:
“... to Particle Physics, Symmetries and Conservation Laws -- 11. Building up the Standard Gauge Model of High-Energy Physics -- 12. Introduction to Grand Unification Theories -- 13. Topology and Homotopy -- 14. Introduction to Compact Simple Lie Groups -- III: Quantum...”1989
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