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Kumar, Deepak
- Hypergeometric Approach to Comprehend Complex BIS Processes:Expression of C.E.P. Waves in Terms of Kampe De Feriet Function
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Authors
Affiliations
1 Department of Applied Sciences, Maharaja Surajmal Institute of Technology, GGSIP, IN
2 Department of Physics & Astrophysics, University of Delhi, Delhi, IN
3 Department of Physics, R.K. P.G. College, CCS University, Meerut, IN
4 Department of Physics, Ramjas College, North Campus, University of Delhi, Delhi, IN
5 Department of Physics, MIC, Asra, Bhagpat, IN
1 Department of Applied Sciences, Maharaja Surajmal Institute of Technology, GGSIP, IN
2 Department of Physics & Astrophysics, University of Delhi, Delhi, IN
3 Department of Physics, R.K. P.G. College, CCS University, Meerut, IN
4 Department of Physics, Ramjas College, North Campus, University of Delhi, Delhi, IN
5 Department of Physics, MIC, Asra, Bhagpat, IN
Source
Invertis Journals of Science & Technology, Vol 8, No 4 (2015), Pagination: 235-239Abstract
Constant disintegrations due to severe BIS processes lead to anarchy and disorder. In our present paper we have tried our best to explain the BIS mechanical processes with the help of hypergeometric function. BIS stands for breakdown of integrated system. Annihilation of living creatures gives rise to origin of EP waves. Analytic expansion of both regular and irregular EP wave functions for all values of angular momentum quantum number L as a product of Jacobi and generalized confluent hypergeometric functions have been evaluated here. They are deduced with the help of a new expansion formula for Kampe de Feriet function established in this paper and the orthogonal property of Jacobi polynomials.Keywords
Einstenian Pain Wave, Kampe De Feriet Function, Jacobi Polynomial, Hypergeometric Function, Mechanical BIS (Breakdown of Integrated System) Processes.Full Text
- Perelman's Formula and Thurston's Picture for the Chaotic Universe in the Complex Hyperbolic Bis Manifold: Origin of Earth Quake, Sea Quake and Solar Quake
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Authors
Affiliations
1 Department of Physics, Ramjas College, University of Delhi, Delhi, IN
2 Department of Physics & Astrophysics, University of Delhi, Delhi, IN
3 Head of the Department of Physics, MIC, Asra, Bagpat, U.P.,, IN
4 Department of Applied Sciences, Maharaja Surajmal Institute of Technology, Guru Gobind Singh Indraprastha University, Delhi, IN
1 Department of Physics, Ramjas College, University of Delhi, Delhi, IN
2 Department of Physics & Astrophysics, University of Delhi, Delhi, IN
3 Head of the Department of Physics, MIC, Asra, Bagpat, U.P.,, IN
4 Department of Applied Sciences, Maharaja Surajmal Institute of Technology, Guru Gobind Singh Indraprastha University, Delhi, IN
Source
Invertis Journals of Science & Technology, Vol 8, No 1 (2015), Pagination: 20-31Abstract
Several severe catastrophes often occur in our universe. Out of these some are observed (like earthquake, tsunami etc) and tolerated by us. Few are unobserved but their consequences are noteworthy (like solarquake or magnetohelioseismic activities etc.). Its our effort in this paper to frame out the topology of these catastrophes with the help of Perelman's, Thurston's and Ricci's work. In this paper we report on remarkable recent work of Grisha Perelman, which have solved the classification problem for 3 manifolds. Due to intense BIS processes the topology of the universe changes yielding devastating consequences. We will try to depict Thurston picture of 3-manifolds when the objects of the universe become chaotic. The Ricci flow equations will be introduced to analyze the geometrization of BIS manifold and to study the behavior of the chaotic catastrophes.Keywords
Hyperbolic Bis Manifold , Bis (Breakdown of Integrated System) Processes, Perelman's Formula and Thurston's Picture, Ricci Flow, Mechanical Chaos.Full Text