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Harish-chandra:     more books (72)

University of Patna Faculty: Papiya Ghosh, Kapil Muni Tiwary, Balmiki Prasad Singh, Harish Chandra Verma A Guide to Astrology by Harish Chandra Sastri, 1967 Nationalisation of banks in India: Retrospect and prospect by Harish Chandra Sharma, 1970 Mahatma Gandhi - a study. Being a study of what he is and what he loves and preaches by Harish Chandra Kaila, 2010-08-04 TIBETAN HISTORICAL LITERATURE (Soviet Indology Series No. 4) by A. I.; Gupta, Harish Chandra (trans. From Russian by) Vostrikov, 1970 Untouchable Vegetable Vendor's Child by Harish Chandra Sharma, 2009-07-06 Rural Environment- Development and Planning by Harish Chandra Singh, 1989-03-01 Women and problems of gender discrimination by Harish Chandra Upreti, 2000 Lectures in Modern Analysis and Applications II (Lecture Notes in Mathematics) (No. 10) by J. Glimm, L. Gross, et all 1970-06-24 Invariant eigendistributions on a semisimple lie algebra / Groupes Reductifs / Erratum to Carleman Estimates for the Laplace-Beltrami Equation on Complex ... No. 27)) (English and French Edition) by Harish-Chandra, Armand Borel, et all 1965 Publications Mathematiques, No 27 by Armand; Tits, Jacques; etc. Harish-Chandra; Borel, 1965-01-01 Vikas Book of General English by Chaudhuri Harish Chandra, Dalip Singh, 1986-09 Law and Changing Society: Administration, Human Rights, Women and Children, Consumer Protection, Education, Commercial Contracts, Narcotic Drugs, Ecological Crisis, Workers Tantricism: A study of the Yogini cult by Harish Chandra Das, 1981

lists with details

21. Harish-Chandra Vertices - Dipper, Du (ResearchIndex)
    Hecke Algebras and Representations of Finite Reductive Groups Dipper (Correct)Green Theory For Hecke Algebras And harish-chandra Philosophy - Dipper (1994  
    http://citeseer.nj.nec.com/102862.html
    
    Extractions: Abstract: this paper incorporating a third idea which goes back to a paper of Grabmeier [Gr], namely the idea of a Mackey system. Thus HarishChandra philosophy appears as the special case of this general theory, where the Mackey system is the system of parabolic subgroups and their unipotent radical of a finite group of Lie Type. The classical vertex theory is the special case of choosing the Mackey system to consist of all p-subgroups and their trivial subgroups. There is one restriction: Describing a... (Update)

22. Combinatorics Of Harish-Chandra Modules
    Combinatorics of harishchandra modules. These lectures (given at a NATO-workshop1997 in Montreal) survey recent work on the combinatorics  
    http://home.mathematik.uni-freiburg.de/soergel/PReprints/Mon.html
    
    Extractions: These lectures (given at a NATO-workshop 1997 in Montreal) survey recent work on the combinatorics of certain infinite dimensional representations of complex semisimple Lie algebras. Their focus is not on understanding the irreducible objects but rather on understanding the structure of suitable representation categories. They concentrate on the relation of these representation categories with categories of modules over the coinvariant algebra associated to the action of the Weyl group on a Cartan subalgebra. We also discuss conjectural generalizations to the representation theory of real Lie groups.

23. Twisted Harish-Chandra Sheaves And Whittaker Modules: The Non-degenerate Case
    Twisted harishchandra sheaves and Whittaker modules The non-degeneratecase (with D. Milicic). In this paper we develop a geometric  
    http://home.mathematik.uni-freiburg.de/soergel/PReprints/whittaker.html

24. A Harish-Chandra Homomorphism For Reductive Group Actions.
    A harishchandra Homomorphism for Reductive Group Actions. Let Gbe a connected reductive group and Xa smooth G-variety. Theorem  
    http://www.math.rutgers.edu/~knop/papers/HC.html
    
    Extractions: Let G be a connected reductive group and X a smooth G-variety. Theorem : Assume that X is either spherical or affine. Then the center Z(X) of the ring of G-invariant differential operators on X is a polynomial ring. More precisely, Z(X) is isomorphic to the ring of invariants of a finite reflection group. Appeared in: Annals of Mathematics, Series II Available files: Index Friedrich Knop / knop@math.rutgers.edu / October 26, 2000

25. Harish-Chandra's Plancherel Formula
    harishchandra's Plancherel formula. For real of . The Plancherel formulaof harish-chandra is a very beautiful and complex result. To  
    http://www.stieltjes.org/archief/rep9899/node15.html
    
    Extractions: Next: Langlands reciprocity Up: Representation Theory of Algebraic Previous: Reductive algebraic groups For real reductive groups the Plancherel formula was found by Harish-Chandra, in 1976, after a monumental effort that took him more than 20 years. What is described by Harish-Chandra is the support of the Plancherel measure, the part of that is usually called the tempered dual . What comes out of the analysis of Harish-Chandra is, roughly, that the tempered representations arise in series of various dimensions that are parametrized by the dual groups of the maximal tori of . We count the maximal tori of modulo conjugacy, and we consider the dual modulo the action of a certain finite group called the Weyl group of The Plancherel formula of Harish-Chandra is a very beautiful and complex result. To obtain this result it was necessary to introduce numerous new notions. One of the cornerstones is the construction of the so called discrete series . These representations can be viewed as the basic building blocks for general tempered representations. Harish-Chandra has given a complete classification of the discrete series representations of any real reductive group The construction of tempered representations of real reductive groups is reasonably well understood at present. Modern constructions are based on geometric (cohomological) methods. The precise classification of the irreducible tempered representations requires a complicated and detailed study of reducibility questions for singular induced representations. This problem was solved by Knapp and Zuckerman in 1977.

26. ~?-?(Harish-Chandra, 1923~1983)~
    The summary for this Korean page contains characters that cannot be correctly displayed in this language/character set.  
    http://members.tripod.lycos.co.kr/babo25/math9.htm

27. AV #83708 - Video Cassette - Harish-Chandra And His Work
    AV 83708 harishchandra and His Work. AMS-MAA Invited Address Series. harish-chandra’sharmonic analysis of L 2 (G) for a real reductive group G is detailed.  
    http://www.sfsu.edu/~avitv/avcatalog/83708.htm

28. [5.92] Sumathi RAO [sumathi@mri.ernet.in, Harish-chandra Research Institute, All
    removed. 5.92 Sumathi RAO sumathi@mri.ernet.in, harishchandra ResearchInstitute, Allahabad, India Transport in quantum wires.  
    http://www-spht.cea.fr/th2002/noframes/abstracts/node409.html
    
    Extractions: Table of Contents these pages are automatically generated from received abstracts without prior manual editing, and should be considered nothing but a raw draft of the final Book of Abstracts. Thus, you are kindly requested not to send any comment complaining about mistakes in the text or in the typographical layout , because these comments will be ignored. As a general rule, abstracts are presented under the responsability of the authors; in exceptional cases a few of them could be ultimately be removed, upon decision of our thematic committees. On the other hand, abstracts sent by anyone who is not a participant to TH-2002 may also be removed. Sumathi R AO sumathi@mri.ernet.in Harish-chandra Research Institute, Allahabad, India We study transport through quantum wires paying special attention to the role of contacts (for two wires) and junctions( for many wires). By using short Luttinger liquid wires as contacts and by introducing small barriers between the contacts and the leads, and using the standard techniques of bosonisation and renormalisation group, we explain the flat and gate voltage independent renormalisations of the conductance quantisations that is seen in quantum wires experimentally, including the temperature and length dependences. In the presence of a magnetic field, our model also gives rise to an interesting odd-even effect, with bands with spins parallel to the magnetic field getting renormalised differently from the bands with spins anti-parallel to the magnetic field. This has also been experimentally seen.

29. Arbeitsgemeinschaft In Oberwolfach
    Unitarity, irreducibility and admissibility. harishchandra modules 12, 13, 20. WednesdayApplications to harish-chandra modules harish-chandra sheaves.  
    http://www.math.utah.edu/~milicic/program.html
    
    Extractions: Tuesday: D-modules and localization D-modules on smooth varieties. Inverse and direct images. Coherence, characteristic variety, Bernstein's theorem on the dimension of the characteristic variety [2], [7]. Holonomic modules. Preservation of holonomicity under inverse and direct images. Duality. Classification of irreducible holonomic modules [2], [7]. Panorama: D-modules with regular singularities, Riemann-Hilbert correspondence, perverse sheaves, intersection cohomology, decomposition theorem [2], [5], [7].

30. Dragan Milicic's Home Page
    Amer. Math. Soc., 108 (1990), 249254. (dvi file); Intertwining functors andirreducibility of standard harish-chandra sheaves from Harmonic Analysis on  
    http://www.math.utah.edu/~milicic/
    
    Extractions: This home page is still under construction. Localization and Representation Theory of Reductive Lie Groups (dvi file) Asymptotic behavior of matrix coefficients of admissible representations (with W. Casselman), Duke Math. Journal (1982), 869-930 (pdf file) On the cohomological dimension of the localization functor (with H. Hecht) Proc. Amer. Math. Soc. (1990), 249-254. (dvi file) Intertwining functors and irreducibility of standard Harish-Chandra sheaves from Harmonic Analysis on Reductive Groups Algebraic D-modules and representation theory of semisimple Lie groups from Analytic Cohomology and Penrose Transform, M. Eastwood, J.A. Wolf, R. Zierau, editors, Contemporary Mathematics, Vol. 154 (1993), 133-168. (pdf file)

31. Harish-Chandra Conference Abstract
    Anthony W. Knapp. Abstract of Intertwining operators and small unitaryrepresentations In several authors' attempts to classify  
    http://www.math.sunysb.edu/~aknapp/abstracts/hc-conf.html
    
    Extractions: In several authors' attempts to classify the irreducible unitary representations of semisimple Lie groups, representations that are "small" play a pivotal role. The trouble is that there are too many small representations for the unitarity of all of them to be decided by direct calculations. This article proposes a technique for combining the use of intertwining operators and cohomological induction to reduce the investigation of all small representations to the investigation of just a few of them. It illustrates the technique by giving applications to analytic continuations of discrete series, both holomorphic and nonholomorphic. It includes a certain amount of expository background concerning discrete series, analytic continuations thereof, and cohomological induction.

32. Gregg Zuckerman At MSRI - A Generalization Of Harish-Chandra's Discrete Series T
    MSRI Streaming Video Series Gregg Zuckerman A generalization of harish-chandra'sdiscrete series to Lie superalgebras A PDF version of the lecture notes is  
    http://www.msri.org/publications/ln/msri/2002/ssymmetry/zuckerman/1/

33. A Generalization Of Harish-Chandra's Discrete Series To Lie Superalgebras
    Calendar. A generalization of harishchandra's discrete series to Liesuperalgebras. Gregg Zuckerman (Scheduled Workshop Talk). Friday  
    http://zeta.msri.org/calendar/talks/TalkInfo/1237/show_talk

34. [q-alg/9703010] Kazhdan-Lusztig Tensoring And Harish-Chandra Categories
    From Fedor Malikov fmalikov@mathj.usc.edu Date Wed, 5 Mar 1997 095654 0800(PST) (19kb) Kazhdan-Lusztig tensoring and harish-chandra categories.  
    http://arxiv.org/abs/q-alg/9703010
    
    Extractions: We use the Kazhdan-Lusztig tensoring to define affine translation functors, describe annihilating ideals of highest weight modules over an affine Lie algebra in terms of the corresponding VOA, and to sketch a functorial approach to ``affine Harish-Chandra bimodules''. References and citations for this submission:

35. The Mathematical Legacy Of Harish-
    California, Los Angeles, CA. The Mathematical Legacy of harishchandraA Celebration of Representation Theory and Harmonic Analysis.  
    http://www.yurinsha.com/321/p17.htm
    
    Extractions: Harish-Chandra was a mathematician of great power, vision, and remarkable ingenuity. His profound contributions to the representation theory of Lie groups, harmonic analysis, and related areas left researchers a rich legacy that continues today. This book presents the proceedings of an AMS Special Session entitled, "Representation Theory and Noncommutative Harmonic Analysis: A Special Session Honoring the Memory of Harish-Chandra", which marked 75 years since his birth and 15 years since his untimely death at age 60. Contributions to the volume were written by an outstanding group of internationally known mathematicians. Included are expository and historical surveys and original research papers. The book also includes talks given at the IAS Memorial Service in 1983 by colleagues who knew Harish-Chandra well. Also reprinted are two articles entitled, "Some Recollections of Harish-Chandra", by A. Borel, and "Harish-Chandra's c-Function: A Mathematical Jewel", by S. Helgason. In addition, an expository

36. Untitled
    Education Ph.D., University of Utah, 1983 BS, Wichita State University, 1978 Ph.D.Thesis Title harishchandra modules with the unique embedding property  
    http://www.math.washington.edu/~colling/Biography/vita299/vita299.html

37. UW Algebra Seminar
    Speaker Monty McGovern, University of Washington Title Annihilators and associatedvarieties of harishchandra modules Date January 21, 2003 Abstract  
    http://www.math.washington.edu/~smith/Seminar/W03abs.html
    
    Extractions: Abstract: Simple Harish-Chandra modules over complex semisimple Lie algebras are typically realized as subquotients of much larger modules which tend to obscure their basic properties. In this talk I will show how to compute three basic invariants attached to a Harish-Chandra module over a classical group via combinatorial algorithms. The results will be incomplete but suggestive. Abstract: In this talk I will review the current state of birational classification of varieties. One of the central notions discussed is 'Kodaira dimension'. I will also talk about the Iitaka fibration and how it allows us to concentrate on varieties whose Kodaira dimension is either negative, 0, or equal to their (usual) dimension. Finally, time permitting, I will discuss a few classes with negative Kodaira dimension. An alternative title of the talk is '1954, 1970, 1990'. The audience is invited to solve the implicit riddle in this title.

38. Physics Plagiarism Alert
    Debajyoti Choudhury, (harishchandra Research Institute, Allahabad). DebashisGhoshal, (harish-chandra Research Institute, Allahabad).  
    http://www.geocities.com/physics_plagiarism/
    
    Extractions: Physics Plagiarism Alert Recent news, February 7 2003: This week, we learned from the media that an enquiry commission has submitted its report on the charges of plagiarism that are the focus of this website. The report confirms that plagiarism has taken place. The commission specifically found the Vice-Chancellor of Kumaon University, Prof. B.S. Rajput, guilty of plagiarism. Here is one of the media reports: This page describes a shocking set of instances of plagiarism in Theoretical Physics by an Indian scientist holding a high official position, together with his colleagues If you are a physicist working in or concerned with Indian science, it is important that you view the contents of this page, convince yourself of what they represent and make your opinion known We have presented factual materials that we believe make it completely clear, without a shadow of doubt, that plagiarism has taken place. The identities of the perpetrators of this are also clear. This page was created in the hope that serious action will be taken against those responsible for these shameful actions. Their actions pose a grave danger to the interests and reputation of Indian science.

39. References
    harishchandra, Invariant Eigendistributions on a Semisimple Lie Group, Trans.Amer. harish-chandra, The characters of semisimple Lie groups, Trans.  
    http://www.math.umd.edu/~jda/ref.html
    
    Extractions: This is a list of references, mostly in representation theory and some in automorphic forms. It is somewhat random, out of date, and updated irregularly. Send corrections to jda@math.umd.edu . Last update: 8/18/95. David Vogan has also given me his list of references . You might also be interested in Paul Garrett's bibliography for automorphic forms, L-functions, and representations. [J. Adams] [G. Anderson] , "Theta functions and holomorphic differential forms on compact quotients of bounded symmetric domains," Duke Math. J. 50 (1983), 1137-1170. [J. Arthur] [J. Arthur] , "Unipotent Autormorphic Representations: Conjectures," preprint, to appear in Asterisque. , "Correspondance de Howe pour les groupes finis," preprint. [D. Barbasch, J. Adams] [D. Barbasch] , "The Unitary Dual for Complex Classical Lie Groups," Invent. Math. 96 (1989), 103-176. , "Unipotent Representations of Complex Semisimple Groups," Ann. of Math. (2) 121 (1985), 41-110. , "The local structure of characters," J. Funct. Anal. 37 (1980), 27-55. [V. Bargmann]

40. Adresses Of High Energy Physicists
    Debajyoti Choudhury, harishchandra Research Institute, Chhatnag Road, Jhunsi,Allahabad - 211019, Weak Interaction Phenomenology, Collider physics  
    http://www.prl.res.in/~utpal/hep/hepph.html
    
    Extractions: Name Address Fields of research e-mail address Pankaj Agrawal Institute of Physics, Sachivalaya Marg, Bhubaneswar - 751005 QCD and collider physics agrawal@iopb.res.in Ramesh Anishetty Institute of Mathematical Sciences, Madras 600113 QCD and Hadronic Physics ramesha@imsc.ernet.in Rahul Basu Institute of Mathematical Sciences, Madras 600113 QCD and Hadronic Physics rahul@imsc.ernet.in Gautam Bhattacharya Theoretical Physics Division, Saha Institute of Nuclear Physics, 1/AF Salt Lake, Kolkata - 700064 Mathematical Physics gautam@saha.ernet.in Gautam Bhattacharyya Theoretical Physics Division, Saha Institute of Nuclear Physics, 1/AF Salt Lake, Kolkata - 700064 Weak Interaction Phenomenology, Supersymmetry and supergravity gb@theory.saha.ernet.in Debajyoti Choudhury Harish-Chandra Research Institute, Chhatnag Road, Jhunsi, Allahabad - 211019 Weak Interaction Phenomenology, Collider physics, Supersymmetry and supergravity, Extra Dimensions debchou@mri.ernet.in

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