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Harish-chandra:     more books (72)

Collected Papers: Volume 1: 1944-1954, Volume 2: 1955-1958, Volume 3: 1959-1968, Volume 4: 1970-1983 by Harish-Chandra, 1983-12-19 The Mathematical Legacy of Harish-Chandra: A Celebration of Representation Theory and Harmonic Analysis : An Ams Special Session Honoring the Memory of ... of Symposia in Pure Mathematics) Analytic Theory of the Harish-Chandra C-Function (Lecture Notes in Mathematics) (Volume 0) by L. Cohn, 1975-01-23 Harish-Chandra Homomorphisms for ${\mathfrak p}$-Adic Groups (Cbms Regional Conference Series in Mathematics) by Roger Howe, Allen Moy, 1985-12-31 Admissible Invariant Distributions on Reductive $p$-adic Groups (University Lecture Series) by Notes by Stephen DeBacker, and Paul J. Sally, Jr. Harish-Chandra, 1999-07-20 Harmonic Analysis on Reductive p-adic Groups (Lecture Notes in Mathematics) by B. Harish-Chandra, 1970-12-21 Behavioural Research in Sexuality by Harish Chandra Ganguli, 1988-01 Artisans of the Punjab: A Study of Social Change in Historical Perspective 1849-1947 by Harish Chandra Sharma, 1996-01-01 Profiles on Hope: Modern Short Stories (Hindi Edition) by Chandra Sharma Harish, 1993-11 Indian Summiters of Mount Everest: Tenzing Norgay, Bachendri Pal, Saurabh Singh Shekhawat, Tashi Tenzing, Harish Chandra Singh Rawat ORBITAL INTEGRAL CORRESPONDENCE FOR THE PAIR (G2,Sp(1;R)): VIA THE CAUCHY HARISH-CHANDRA INTEGRAL by Pedro Olaya, 2009-06-09 People From Bardhaman District: Kazi Nazrul Islam, Shakti Samanta, Akshay Kumar Datta, Harish Chandra Mukherjee, Satyendranath Dutta Indian Institute of Technology Kanpur Faculty: C. N. R. Rao, Pradeep Rohatgi, Debabrata Goswami, Manindra Agrawal, Harish Chandra Verma Organisations Based in Uttar Pradesh: Central Drug Research Institute, Ramakrishna Mission Home of Service, Harish-Chandra Research Institute

lists with details

1. Harish-Chandra Research Institute
   Pratishthanpur. Positions at HRI. Web Mail. Contacts. Web Directory. SearchHRI. Search DAE. Wildlife at HRI. © harishchandra Research Institute.  
   http://www.mri.ernet.in/

2. Harish-Chandra Research Insitute - School Of Mathematics
   We have faculty working in number theory (algebraic, analytic, combinatorial),lie groups, representation theory, group theory, algebraic groups, harmonic  
   http://www.mri.ernet.in/~mathweb/
   
   Extractions: We have faculty working in number theory (algebraic, analytic, combinatorial), lie groups, representation theory, group theory, algebraic groups, harmonic analysis and differential geometry. The institute and the school of mathematics are in a state of rapid growth, and we expect more areas to be represented. We have active doctoral and post-doctoral programmes. Here you can get more information about the admissions for the doctoral programmes. For information on post-doctoral positions, please write to Prof. R. Kulkarni ( director@mri.ernet.in This year's (2003) application form and question paper is available on I.M.Sc. webpage. This is the list of candidates selected for JRF (Mathematics) at HRI this year. The Institute seeks applications for faculty positions in all areas of Pure Mathematics. Applicant could be of any nationality. The Institute has only graduate programme and the teaching load is typically one semester long course per year at the graduate level. Selected candidates are given essentially free on-campus accommodation besides an attractive salary (for Indian conditions!). There is a policy of generous leave and travel support. Exceptional candidates can be offered joint appointments. We have VSSP ( Visiting Student Summer Programme ) for undergraduate ( B.Sc. and M.Sc.) students every summer. More details on the VSP can be obtained

3. Harish-Chandra
   Biography of harishchandra (1923-1983) harish-chandra. Born 11 Oct 1923 in Kanpur, Uttar Pradesh, India harish-chandra attended school in Kanpur, then attended the University of Allahabad  
   http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Harish-Chandra.html
   
   Extractions: Harish-Chandra attended school in Kanpur, then attended the University of Allahabad. Here he studied theoretical physics, this direction being the result of studying Principles of Quantum Mechanics by Dirac . He was awarded a master's degree in 1943 and then he went to Bangalore to work further on theoretical physics. After a short while Harish-Chandra went to Cambridge where he studied for his Ph.D. under Dirac 's supervision. During his time in Cambridge he moved away from physics and became more interested in mathematics. While at Cambridge he attended a lecture by Pauli and pointed out a mistake in Pauli 's work. The two were to become life long friends. Harish-Chandra obtained his degree in 1947 and, the same year, he went to the USA. Dirac visited Princeton for one year and Harish-Chandra worked as his assistant during this time. However he was greatly influenced by

4. S. D. Adhikari
   harishchandra Research Institute. Number theory and combinatorics. List of publications.  
   http://www.mri.ernet.in/~mathweb/adhikari.html

5. Harish-Chandra
   harishchandra. Born 11 Oct harish-chandra attended school in Kanpur,then attended the University of Allahabad. Here he studied  
   http://www-gap.dcs.st-and.ac.uk/~history/Mathematicians/Harish-Chandra.html
   
   Extractions: Harish-Chandra attended school in Kanpur, then attended the University of Allahabad. Here he studied theoretical physics, this direction being the result of studying Principles of Quantum Mechanics by Dirac . He was awarded a master's degree in 1943 and then he went to Bangalore to work further on theoretical physics. After a short while Harish-Chandra went to Cambridge where he studied for his Ph.D. under Dirac 's supervision. During his time in Cambridge he moved away from physics and became more interested in mathematics. While at Cambridge he attended a lecture by Pauli and pointed out a mistake in Pauli 's work. The two were to become life long friends. Harish-Chandra obtained his degree in 1947 and, the same year, he went to the USA. Dirac visited Princeton for one year and Harish-Chandra worked as his assistant during this time. However he was greatly influenced by

6. Instructional Conference On Algebraic Number Theory
   harishchandra Research Institute, Allahabad, India; 825 November 2000.  
   http://www.mri.ernet.in/~mathweb/numbertheory2000/

7. A Quotation By Harish-Chandra
   A quotation by harishchandra. Quoted in R Langlands, harish-chandra, BiographicalMemoirs of Fellows of the Royal Society 31 (1985) 197 - 225.  
   http://www-gap.dcs.st-and.ac.uk/~history/Quotations/Harish-Chandra.html
   
   Extractions: I have often pondered over the roles of knowledge or experience, on the one hand, and imagination or intuition, on the other, in the process of discovery. I believe that there is a certain fundamental conflict between the two, and knowledge, by advocating caution, tends to inhibit the flight of imagination. Therefore, a certain naivete, unburdened by conventional wisdom, can sometimes be a positive asset.

8. Instructional School On Linear Algebra
   harishchandra Research Institute, Allahabad, India; 315 December 2001.  
   http://www.mri.ernet.in/~mathweb/linalg.html
   
   Extractions: at sponsored by In December 1999 the Indian Academy of Sciences sponsored an intensive course on Linear Algebra at Panjab University, Chandigarh.The objective of the course were to help the participants broaden their knowledge, and to develope problem-solving abilities. The course was attended by about 30 college/university teachers and research students from all over India. A second course on Linear Algebra will now be held at Harish-Chandra Research Institute, Allahabad. About 30 college/university teachers will be invited to attend.There will be formal lectures and many problem sessions and discussions in which all attending the course are expected to participate.

9. The Kernel Of An Homomorphism Of Harish-Chandra - Levasseur, Sta (ResearchIndex)
   The Kernel Of An Homomorphism Of harishchandra (1995) Staord, The kernel of an homomorphism of harish-chandra, Ann. Sci. Ecole Norm  
   http://citeseer.nj.nec.com/levasseur95kernel.html
   
   Extractions: Abstract: Let g be a reductive, complex Lie algebra, with adjoint group G, let G act on the ring of differential operators D(g) via the adjoint action and write : g ! D(g) for the differential of this action. A classic result of Harish-Chandra shows that any invariant differential operator that kills O(g) G , the algebra of invariant functions on g, also kills all invariant distributions on a real form of g. In this paper we generalize this result by showing that D(g) (g) = 2 D(g) : O(g) G = : This... (Update)

10. Harish-Chandra - Encyclopedia Article About Harish-Chandra. Free Access, No Regi
    encyclopedia.thefreedictionary.com/Harishchandra More results from encyclopedia.thefreedictionary.com harishchandraReturn to World History (home) Main Article Index harish-chandra. harish-chandrain the news. harish-chandra (11 October 1923-16  
    http://encyclopedia.thefreedictionary.com/Harish-Chandra

11. Harish-Chandra's Plancherel Formula
    groups harishchandra s Plancherel formula. of . The Plancherel formulaof harish-chandra is a very beautiful and complex result.  
    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.

12. Ashoke Sen, Harish-Chandra Institute 41
    first prev Ashoke Sen, harishchandra Institute 41 next last. first prev Ashoke Sen, harish-chandra Institute 41 next last  
    http://online.itp.ucsb.edu/online/mtheory01/sen1/oh/41.html

13. Citation Taa Harish Chandra Award
    TATA INSTITUTE OF FUNDAMENTAL RESEARCH Homi Bhabha Road, Mumbai 400005. TAA harish-chandra MEMORIAL AWARD 2000-2001. CITATION. Dr  
    http://www.tifr.res.in/~endowment/HTML/Write-ups/citation_raghuram.html
    
    Extractions: TATA INSTITUTE OF FUNDAMENTAL RESEARCH Homi Bhabha Road, Mumbai 400 005 TAA - HARISH-CHANDRA MEMORIAL AWARD 2000-2001 CITATION Dr. A. Raghuram is selected for the TAA- Harish-Chandra Memorial Award for Mathematics and Computer Science for his Ph.D. thesis titled "Some Topics in Algebraic Groups". Representation theory of Lie Groups, a deep and central area of Mathematics is essentially the creation of Harish-Chandra. Dr. Raghuram's Ph.D. thesis is an excellent recent contribution to this theory. Dr. Raghuram's thesis takes the first steps towards our understanding of representations of the p-adic group GL(2,D), where D is a finite dimensional central division algebra over a p-adic field. The central theme is the development of a Kirillov theory for these groups along the lines of Jaquet and Langlands for GL (2) over the p-adic field. The thesis contains many interesting new results and ideas and the back-ground information used is very impressive. Many of the results in the thesis have recently appeared in the prestigious Duke Mathematics Journal in a joint paper with D. Prasad. PROFILE A Raghuram (b: 1971): Obtained B.Tech. in Computer Science and Engineering from I.I.T. Kanpur in 1992. Had earlier secured 5th rank in Indian National Mathematics Olympiad (1987) and 2nd rank in All India IIT-JEE (1988). Joined School of Mathematics, TIFR in August, 1992 and worked for his Ph.D. thesis under the supervision of Prof. Dipendra Prasad and Prof. M.S. Raghunathan. Spent two years (July 1999 to July 2001) on a post-doctoral assignment at University of Toronto, Toronto, Canada. Since August, 2001, a Visiting Fellow in School of Mathematics, TIFR.

14. Résultats De La Recherche
    Translate this page Auteur harish-chandra (1 articles) harish-chandra Invariant eigendistributionson a semisimple Lie algebra. Publications Mathématiques  
    http://www.numdam.org/numdam-bin/recherche?h=aur&aur=Harish-Chandra&format=short

15. Harish-Chandra Modules For Yangians
    Preprint. harishchandra modules for Yangians. V. Futorny, A. Molevand S. Ovsienko. Abstract. We study harish-chandra representations  
    http://www.maths.usyd.edu.au:8000/u/pubs/publist/preprints/2002/futorny-20.html
    
    Extractions: We study Harish-Chandra representations of the Yangian Y(gl(2)) which admit a decomposition with respect to a natural maximal commutative subalgebra Gamma and satisfy a polynomial condition. We prove an analogue of Kostant theorem showing that the restricted Yangian Y_p(gl(2)) is a free module over Gamma and show that every character of Gamma defines a finite number of irreducible Harish-Chandra modules. We study the categories of generic Harish-Chandra modules, describe their simple modules and indecomposable modules in tame blocks. This paper is available as a gzipped dvi (61 kB) file and a PDF (400 kB) file. Date:Wednesday, December 4, 2002 Back to preprint page.

16. A Capelli Harish-Chandra Homomorphism
    A Capelli harishchandra Homomorphism For a In terms of the harish-chandraisomorphism, this map involves a rho-shift . We view  
    http://crystal.ou.edu/~tprzebin/chch.html
    
    Extractions: A Capelli Harish-Chandra Homomorphism For a real reductive dual pair the Capelli identities define a homomorphism "C" from the center of the universal enveloping algebra of the larger group to the center of the universal enveloping algebra of the smaller group. In terms of the Harish-Chandra isomorphism, this map involves a "rho-shift". We view a dual pair as a Lie supergroup and offer a construction of the homomorphism "C" based solely on the Harish-Chandra's radial component maps.. Appeared in Transactions of the AMS. 356, 11211154 (2003).

17. Fiche Document -Harish-Chandra And His Work
    Translate this page Video - Cote 00025018 harish-chandra and His Work Herb, Rebecca A. (Principal)Providence American mathematical society 01/01/1991 géométrie groupes  
    http://bibli.cirm.univ-mrs.fr/Document.htm&numrec=031135313931710

18. 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  
    http://www.msri.org/publications/ln/msri/2002/ssymmetry/zuckerman/1/

19. 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

20. SPIRES-INST: FIND+ICNCP+HARISH-CHANDRA%20RES.%20INST.
    Database INST (USPIRESSLAC) Search Command FIND ICNCP harish-chandraRES. INST. Result 1 record found harish-chandra Res. Inst.  
    http://usparc.ihep.su/spires/find/inst/www?icncp=Harish-Chandra Res. Inst.

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