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This volume consists of the scientific work presented at the 14th Regional Conference on Mathematical Physics, held in November 2015 in Islamabad, Pakistan, and dedicated to the memory of Riazuddin, the first Pakistani PhD student of the late Nobel laureate, Abdus Salam, and one of the pioneers who developed physics in Pakistan.This collection surveys the latest developments in a wide area of mathematical physics as presented by world-renowned experts. The contributors sample a number of topics including the formal aspects of mathematical physics, general relativity and cosmology, particle physics, astrophysics, string theory, black hole physics, quantum gravity, quantum field theory, condensed matter physics, symmetries in mathematics and physics, and even applied physics.
These proceedings survey the latest developments in a wide area of mathematical physics as presented by internationally renowned experts. The fields surveyed are High Energy Physics, String Theory, Relativity, Astrophysics, Cosmology, Plasma Physics and Formal Aspects of Mathematical Physics. Some of the exciting topics discussed in this volume are fundamental questions about black holes and string theory, supermassive black holes, string theory and the quantum structure of space-time, AdS space-time and holography, the cosmological constant, non-commutative geometry, quantum gravity, symmetries in general relativity, recent developments in neutrino physics and astrophysical plasmas.
This volume showcases selected recent work presented at the 13th Regional Conference on Mathematical Physics held in Antalya, Turkey in 2010. The conference was dedicated to the memory of Faheem Hussain, one of the initiators of the Regional Conference series, and one of the organizers of the 12th Regional Conference. The “region”, originally comprised of Turkey, Iran and Pakistan, extends now to Bangladesh and Central Asia. However, the contributing researchers are not only limited to this region.Prominent contributors include B Ahmedov (Tashkent), F Ardalan (Tehran), N Dadhich (Pune), D A Demir (İzmir), R L Hall (Montreal), M Hortaçsu (İstanbul), M Koca (Oman), C S Lim (Kobe), F Mahomed (Johannesburg), A Qadir (Rawalpindi), M A Rashid (Rawalpindi), M Sakamoto (Kobe), M Sharif (Lahore), F Toppan (Rio), N Ünal (Antalya), amongst others. They sample a number of topics in the formal aspects of mathematical physics, general relativity and cosmology, quantum gravity, quantum field theory, and even applied physics.
Since 1984, a series of regional conferences on mathematical physics has been organized by physicists from Iran, Pakistan and Turkey to promote the research in mathematical and theoretical physics in the region. This volume, which derives from the XI Regional Conference on Mathematical Physics, comprises 8 review and 44 research articles on the most significant topics in mathematical and theoretical physics such as astrophysics and cosmology, conformal field theory, high energy physics, general relativity and plasma physics.The review articles are comprehensive and self-contained and report on the most important developments in the corresponding subjects. Each review article provides a complete list of references, which is especially useful for graduate students who are just starting their research activities; even ambitious undergraduates in physics can use these review papers as useful background material to go further into the subject and explore the research literature. They are contributed by prominent senior scientists: M Moniez (Laboratoire de l'Accelerateur Lineare, France) and V Sahni (Inter-University Centre for Astronomy and Astrophysics (IUCAA), India) in Astrophysics and Cosmology, W Nahm (Dublin Institute for Advanced Studies (DIAS), Ireland) in Conformal Field Theory, J Lukierski (University of Wroclaw, Poland) in Mathematical Physics, Riazuddin and Fayyazuddin (Quaid-i-Azam University, Pakistan) in High Energy Physics, N Dadhich (Inter-University Centre for Astronomy and Astrophysics (IUCAA), India) and A Qadir (National University of Science and Technology, Pakistan) in General Relativity, and N Tsintsadze (Tbilisi State University, Georgia) in Plasma Physics.
These proceedings survey the latest developments in a wide area of mathematical physics as presented by internationally renowned experts. The fields surveyed are High Energy Physics, String Theory, Relativity, Astrophysics, Cosmology, Plasma Physics and Formal Aspects of Mathematical Physics. Some of the exciting topics discussed in this volume are fundamental questions about black holes and string theory, supermassive black holes, string theory and the quantum structure of space-time, AdS space-time and holography, the cosmological constant, non-commutative geometry, quantum gravity, symmetries in general relativity, recent developments in neutrino physics and astrophysical plasmas.
Quantum groups are not groups at all, but special kinds of Hopf algebras of which the most important are closely related to Lie groups and play a central role in the statistical and wave mechanics of Baxter and Yang. Those occurring physically can be studied as essentially algebraic and closely related to the deformation theory of algebras (commutative, Lie, Hopf, and so on). One of the oldest forms of algebraic quantization amounts to the study of deformations of a commutative algebra A (of classical observables) to a noncommutative algebra A*h (of operators) with the infinitesimal deformation given by a Poisson bracket on the original algebra A. This volume grew out of an AMS--IMS--SIAM Joint Summer Research Conference, held in June 1990 at the University of Massachusetts at Amherst. The conference brought together leading researchers in the several areas mentioned and in areas such as ``q special functions'', which have their origins in the last century but whose relevance to modern physics has only recently been understood. Among the advances taking place during the conference was Majid's reconstruction theorem for Drinfel$'$d's quasi-Hopf algebras. Readers will appreciate this snapshot of some of the latest developments in the mathematics of quantum groups and deformation theory.
This book is about Lie group analysis of differential equations for physical and engineering problems. The topics include: -- Approximate symmetry in nonlinear physical problems -- Complex methods for Lie symmetry analysis -- Lie group classification, Symmetry analysis, and conservation laws -- Conservative difference schemes -- Hamiltonian structure and conservation laws of three-dimensional linear elasticity -- Involutive systems of partial differential equations This collection of works is written in memory of Professor Nail H. Ibragimov (1939–2018). It could be used as a reference book in differential equations in mathematics, mechanical, and electrical engineering.
This volume contains the proceedings of the 1999 International Conference on Differential Equations and Mathematical Physics. The contributions selected for this volume represent some of the most important presentations by scholars from around the world on developments in this area of research. The papers cover topics in the general area of linear and nonlinear differential equations and their relation to mathematical physics, such as multiparticle Schrödinger operators, stability of matter, relativity theory, fluid dynamics, spectral and scattering theory including inverse problems. Titles in this series are co-published with International Press, Cambridge, MA.