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Dishant M Pancholi
Dishant M Pancholi Contact Chennai Mathematical Institute Phone: +91 44 67 48 09 59 Information H1 SIPCOT IT Park, Siruseri Fax: +91 44 27 47 02 25 Kelambakkam 603103 E-mail: [email protected] India Research • Contact and symplectic topology Interests Employment Assitant Professor June 2011 - Present Chennai Mathematical Institute, Kelambakkam, India Post doctoral Fellow (January 2008 - January 2010) International Centre for Theoratical physics,Trieste, Italy. Visiting Fellow, (October 2006 - December 2007) TIFR Centre, Bangalore, India. Education School of Mathematics, Tata Institute of Fundamental Research, Mumbai, India. Ph.D, August 1999 - September 2006. Thesis title: Knots, mapping class groups and Kirby calculus. Department of Mathematics, M.S. University of Baroda, Vadodara, India. M.Sc (Mathematics), 1996 - 1998. M.S. University of Baroda, Vadodara, India B.Sc, 1993 - 1996. Awards and • Shree Ranchodlal Chotalal Shah gold medal for scoring highest marks in mathematics Scholarships at M S University of Baroda, Vadodara in M.Sc. (1998) • Research Scholarship at TIFR, Mumbai. (1999) • Best Thesis award TIFR, Mumbai (2007) Research • ( With Siddhartha Gadgil) Publications Homeomorphism and homology of non-orientable surfaces Proceedings of Indian Acad. of Sciences, 115 (2005), no. 3, 251{257. • ( With Siddhartha Gadgil) Non-orientable Thom-Pontryagin construction and Seifert surfaces. Journal of RMS 23 (2008), no. 2, 143{149. • ( With John Etnyre) On generalizing Lutz twists. Journal of the London Mathematical Society (84) 2011, Issue 3, p670{688 Preprints • (With Indranil Biswas and Mahan Mj) Homotopical height. arXiv:1302.0607v1 [math.GT] • (With Roger Casals and Francisco Presas) Almost contact 5{folds are contact. arXiv:1203.2166v3 [math.SG] (2012)(submitted) • (With Roger Casals and Francisco Presas) Contact blow-up. -
Scheme of Instruction 2021 - 2022
Scheme of Instruction Academic Year 2021-22 Part-A (August Semester) 1 Index Department Course Prefix Page No Preface : SCC Chair 4 Division of Biological Sciences Preface 6 Biological Science DB 8 Biochemistry BC 9 Ecological Sciences EC 11 Neuroscience NS 13 Microbiology and Cell Biology MC 15 Molecular Biophysics Unit MB 18 Molecular Reproduction Development and Genetics RD 20 Division of Chemical Sciences Preface 21 Chemical Science CD 23 Inorganic and Physical Chemistry IP 26 Materials Research Centre MR 28 Organic Chemistry OC 29 Solid State and Structural Chemistry SS 31 Division of Physical and Mathematical Sciences Preface 33 High Energy Physics HE 34 Instrumentation and Applied Physics IN 38 Mathematics MA 40 Physics PH 49 Division of Electrical, Electronics and Computer Sciences (EECS) Preface 59 Computer Science and Automation E0, E1 60 Electrical Communication Engineering CN,E1,E2,E3,E8,E9,MV 68 Electrical Engineering E0,E1,E4,E5,E6,E8,E9 78 Electronic Systems Engineering E0,E2,E3,E9 86 Division of Mechanical Sciences Preface 95 Aerospace Engineering AE 96 Atmospheric and Oceanic Sciences AS 101 Civil Engineering CE 104 Chemical Engineering CH 112 Mechanical Engineering ME 116 Materials Engineering MT 122 Product Design and Manufacturing MN, PD 127 Sustainable Technologies ST 133 Earth Sciences ES 136 Division of Interdisciplinary Research Preface 139 Biosystems Science and Engineering BE 140 Scheme of Instruction 2021 - 2022 2 Energy Research ER 144 Computational and Data Sciences DS 145 Nanoscience and Engineering NE 150 Management Studies MG 155 Cyber Physical Systems CP 160 Scheme of Instruction 2020 - 2021 3 Preface The Scheme of Instruction (SoI) and Student Information Handbook (Handbook) contain the courses and rules and regulations related to student life in the Indian Institute of Science. -
IISER AR PART I A.Cdr
dm{f©H$ à{VdoXZ Annual Report 2016-17 ^maVr¶ {dkmZ {ejm Ed§ AZwg§YmZ g§ñWmZ nwUo Indian Institute of Science Education and Research Pune XyaX{e©Vm Ed§ bú` uCƒV‘ j‘Vm Ho$ EH$ Eogo d¡km{ZH$ g§ñWmZ H$s ñWmnZm {Og‘| AË`mYw{ZH$ AZwg§YmZ g{hV AÜ`mnZ Ed§ {ejm nyU©ê$n go EH$sH¥$V hmo& u{Okmgm Am¡a aMZmË‘H$Vm go `wº$ CËH¥$ï> g‘mH$bZmË‘H$ AÜ`mnZ Ho$ ‘mÜ`m‘ go ‘m¡{bH$ {dkmZ Ho$ AÜ``Z H$mo amoMH$ ~ZmZm& ubMrbo Ed§ Agr‘ nmR>çH«$‘ VWm AZwg§YmZ n[a`moOZmAm| Ho$ ‘mÜ`‘ go N>moQ>r Am`w ‘| hr AZwg§YmZ joÌ ‘| àdoe& Vision & Mission uEstablish scientific institution of the highest caliber where teaching and education are totally integrated with state-of-the-art research uMake learning of basic sciences exciting through excellent integrative teaching driven by curiosity and creativity uEntry into research at an early age through a flexible borderless curriculum and research projects Annual Report 2016-17 Correct Citation IISER Pune Annual Report 2016-17, Pune, India Published by Dr. K.N. Ganesh Director Indian Institute of Science Education and Research Pune Dr. Homi J. Bhabha Road Pashan, Pune 411 008, India Telephone: +91 20 2590 8001 Fax: +91 20 2025 1566 Website: www.iiserpune.ac.in Compiled and Edited by Dr. Shanti Kalipatnapu Dr. V.S. Rao Ms. Kranthi Thiyyagura Photo Courtesy IISER Pune Students and Staff © No part of this publication be reproduced without permission from the Director, IISER Pune at the above address Printed by United Multicolour Printers Pvt. -
LIST of PUBLICATIONS (1) (With S. Ramanan), an Infinitesimal Study of the Moduli of Hitchin Pairs. Journal of the London Mathema
LIST OF PUBLICATIONS INDRANIL BISWAS (1) (With S. Ramanan), An infinitesimal study of the moduli of Hitchin pairs. Journal of the London Mathematical Society, Vol. 49, No. 2, (1994), 219{231. (2) A remark on a deformation theory of Green and Lazarsfeld. Journal f¨urdie Reine und Angewandte Mathematik, Vol. 449 (1994), 103{124. (3) (With N. Raghavendra), Determinants of parabolic bundles on Riemann surfaces. Proceedings of the Indian Academy of Sciences (Math. Sci.), Vol. 103, No. 1, (1993), 41{71. (4) (With K. Guruprasad), Principal bundles on open surfaces and invariant functions on Lie groups. International Journal of Mathematics, Vol. 4, No. 4, (1993), 535{ 544. (5) Secondary invariants of Higgs bundles. International Journal of Mathematics, Vol. 6, No. 2, (1995), 193{204. (6) On the mapping class group action on the cohomology of the representation space of a surface. Proceedings of the American Mathematical Society, Vol. 124, No. 6, (1996), 1959{1965. (7) (With K. Guruprasad), On some geometric invariants associated to the space of flat connections on an open surface. Canadian Mathematical Bulletin, Vol. 39, No. 2, (1996), 169{177. (8) A remark on Hodge cycles on moduli spaces of rank 2 bundles over curves. Journal f¨urdie Reine und Angewandte Mathematik, Vol. 370 (1996), 143{152. (9) On Harder{Narasimhan filtration of the tangent bundle. Communications in Anal- ysis and Geometry, Vol. 3, No. 1, (1995), 1{10. (10) (With N. Raghavendra), Canonical generators of the cohomology of moduli of parabolic bundles on curves. Mathematische Annalen, Vol. 306, No. 1, (1996), 1{14. (11) (With M. -
NONABELIAN HODGE THEORY for FUJIKI CLASS C MANIFOLDS Indranil Biswas, Sorin Dumitrescu
NONABELIAN HODGE THEORY FOR FUJIKI CLASS C MANIFOLDS Indranil Biswas, Sorin Dumitrescu To cite this version: Indranil Biswas, Sorin Dumitrescu. NONABELIAN HODGE THEORY FOR FUJIKI CLASS C MANIFOLDS. 2020. hal-02869851 HAL Id: hal-02869851 https://hal.archives-ouvertes.fr/hal-02869851 Preprint submitted on 16 Jun 2020 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. NONABELIAN HODGE THEORY FOR FUJIKI CLASS C MANIFOLDS INDRANIL BISWAS AND SORIN DUMITRESCU Abstract. The nonabelian Hodge correspondence (Corlette-Simpson correspondence), be- tween the polystable Higgs bundles with vanishing Chern classes on a compact K¨ahlerman- ifold X and the completely reducible flat connections on X, is extended to the Fujiki class C manifolds. 1. Introduction Given a compact K¨ahlermanifold X, foundational works of Simpson and Corlette, [Si1], [Co] establish a natural equivalence between the category of local systems over X and the category of certain analytical objects called Higgs bundles that consist of a holomorphic 0 1 vector bundle V over X together with a holomorphic section θ 2 H (X; End(V ) ⊗ ΩX ) V 0 2 such that the section θ θ 2 H (X; End(V )⊗ΩX ) vanishes identically (see also [Si2]). -
Profiles and Prospects*
Indian Journal of History of Science, 47.3 (2012) 473-512 MATHEMATICS AND MATHEMATICAL RESEARCHES IN INDIA DURING FIFTH TO TWENTIETH CENTURIES — PROFILES AND PROSPECTS* A K BAG** (Received 1 September 2012) The Birth Centenary Celebration of Professor M. C. Chaki (1912- 2007), former First Asutosh Birth Centenary Professor of Higher Mathematics and a noted figure in the community of modern geometers, took place recently on 21 July 2012 in Kolkata. The year 2012 is also the 125th Birth Anniversary Year of great mathematical prodigy, Srinivas Ramanujan (1887-1920), and the Government of India has declared 2012 as the Year of Mathematics. To mark the occasion, Dr. A. K. Bag, FASc., one of the students of Professor Chaki was invited to deliver the Key Note Address. The present document made the basis of his address. Key words: Algebra, Analysis, Binomial expansion, Calculus, Differential equation, Fluid and solid mechanics, Function, ISI, Kerala Mathematics, Kut..taka, Mathemtical Modeling, Mathematical Societies - Calcutta, Madras and Allahabad, Numbers, Probability and Statistics, TIFR, Universities of Calcutta, Madras and Bombay, Vargaprakr.ti. India has been having a long tradition of mathematics. The contributions of Vedic and Jain mathematics are equally interesting. However, our discussion starts from 5th century onwards, so the important features of Indian mathematics are presented here in phases to make it simple. 500-1200 The period: 500-1200 is extremely interesting in the sense that this is known as the Golden (Siddha–ntic) period of Indian mathematics. It begins * The Key Note Address was delivered at the Indian Association for Cultivation of Science (Central Hall of IACS, Kolkata) organized on behalf of the M.C. -
On Some Perturbation Inequalities for Operators
View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by Elsevier - Publisher Connector On Some Perturbation Inequalities for Operators - Rajendra Bhatia Zndian Statistical Institute New Delhi-110016, India and Fuad Kittaneh Department of Mathematics Kuwait University Kuwait Submitted by Chandler Davis ABSTRACT An estimate for the norm of the solution to the equation AX - XB = S obtained by R. Bhatia, C. Davis, and A. McIntosh for normal operators A and B is shown to be valid for a larger class. Some other inequalities in the same spirit are obtained, including a “sin0 theorem” for singular vectors. Some inequalities concerning the continuity of the map A + IAl obtained recently by Kittaneh and Kosaki are extended using these ideas. Let H, and H, be any two Hilbert spaces, and let L(H,, H,) denote the space of bounded linear operators from H, to H,. Let L(H, H) be denoted simply as L(H). For A E L(H) let a(A) denote the spectrum of A. It has long been known (see [ll]) that if A and B are elements of L( H,) and L( H,), respectively, such that a( A) and a(B) are disjoint, then for every S in L(H,, H,) the equation AX - XB = S has a unique solution X E L(H,, H,). In their study of the subspace perturbation problem [4], R. Bhatia, C. Davis, and A. McIntosh obtained some estimates for the norm of X in terms of that of S and the number 6 = dist( a( A), u(B)). -
Aryasomayajula A., Et Al. Analytic and Algebraic Geometry (Springer and HBA, 2017)(ISBN 9789811056482)(O)(294S) Mag .Pdf
Anilatmaja Aryasomayajula Indranil Biswas Archana S. Morye A.J. Parameswaran Editors Analytic and Algebraic Geometry Analytic and Algebraic Geometry Anilatmaja Aryasomayajula Indranil Biswas • Archana S. Morye A.J. Parameswaran Editors Analytic and Algebraic Geometry 123 Editors Anilatmaja Aryasomayajula Archana S. Morye Department of Mathematics School of Mathematics and Statistics IISER Tirupati University of Hyderabad Tirupati, Andhra Pradesh Hyderabad, Telangana India India Indranil Biswas A.J. Parameswaran School of Mathematics School of Mathematics Tata Institute of Fundamental Research Tata Institute of Fundamental Research Mumbai, Maharashtra Mumbai, Maharashtra India India ISBN 978-981-10-5648-2 (eBook) DOI 10.1007/978-981-10-5648-2 Library of Congress Control Number: 2017946031 This work is a co-publication with Hindustan Book Agency, New Delhi, licensed for sale in all countries in electronic form only. Sold and distributed in print across the world by Hindustan Book Agency, P-19 Green Park Extension, New Delhi 110016, India. ISBN: 978-93-86279-64-4 © Hindustan Book Agency 2017. © Springer Nature Singapore Pte Ltd. 2017 and Hindustan Book Agency 2017 This work is subject to copyright. All rights are reserved by the Publishers, whether the whole or part of the material is concerned, specifically the rights of translation, reprinting, reuse of illustrations, recitation, broadcasting, reproduction on microfilms or in any other physical way, and transmission or information storage and retrieval, electronic adaptation, computer software, or by similar or dissimilar methodology now known or hereafter developed. The use of general descriptive names, registered names, trademarks, service marks, etc. in this publication does not imply, even in the absence of a specific statement, that such names are exempt from the relevant protective laws and regulations and therefore free for general use. -
Editor-In-Chief Associate Editors Managing Editor
Editor-in-Chief Ritabrata Munshi School of Mathematics Tata Institute of Fundamental Research, Mumbai & Statistics and Mathematics Unit Indian Statistical Institute, Kolkata E-mail: [email protected] Associate Editors U. K. Anandavardhanan Florian Herzig Department of Mathematics, Dept. of Mathematics, University of Toronto, Indian Institute of Technology Bombay, 40 St George St Rm 6290, Toronto, On M5S 2E4, Canada Mumbai 400 076, India E-mail: [email protected] E-mail: [email protected] Chandrasekhar Khare Anupam Saikia Dept. of Mathematics, UCLA Department of Mathematics, Los Angeles, CA 90095-1555, USA Indian Institute of Technology Guwahati, E-mail: [email protected] Guwahati 781 039, Assam, India [email protected] E-mail: [email protected] Amalendu Krishna Atul Dixit Tata Institute of Fundamental Research, Bombay Department of Mathematics, E-mail: [email protected] IIT Gandhinagar, Palaj, Gandhinagar, Gujarat 382 355, India Ravi S. Kulkarni E-mail: [email protected] Bhaskaracharya Pratishthana, 56/14, Erandavane, Damle Path, Nalini Anantharaman Off Law College Road, Pune 411 004, India IRMA, Université de Strasbourg, E-mail: [email protected] 7 rue René Descartes, 67084 Strasbourg Cedex France Shrawan Kumar E-mail: [email protected] Dept. of Mathematics, UNC-CH CB 3250 Phillips Hall Siva Athreya Chapel Hill, NC 27599-3250 Indian Statistical Institute, Bangalore E-mail: [email protected] E-mail: [email protected] Bangere P. Purnaprajna V. B a l a j i Department of Mathematics Chennai Mathematical Institute University of Kansas, 405 Snow Hall PlotH1,SIPCOTITPark Lawrence, KS 66047, USA Padur PO, Siruseri 603 103, India E-mail: [email protected] E-mail: [email protected] Mythily Ramaswamy Prakash Belkale TIFR Center for Applicable Mathematics, Dept. -
A Celebration of Mathematics 2018 Ramanujan Prize Award
SRINIVASA RAMANUJAN A CELEBRATION OF MATHEMATICS Srinivasa Ramanujan was born in 1887 in Erode, Tamil Nadu, India. He grew up in poverty and hardship. Ramanujan was unable to pass his school examinations, and could only obtain a clerk’s position in the city of Madras. 2018 RAMANUJAN PRIZE However, he was a genius in pure mathematics and essentially self-taught from a single text book that was available to him. He continued to pursue AWARD CEREMONY his own mathematics, and sent letters to three mathematicians in England, containing some of his results. While two of the three returned the letters unopened, G.H. Hardy recognized Ramanujan’s intrinsic mathematical ability and arranged for him to go to Cambridge. Hardy was thus responsible for ICTP making Ramanujan’s work known to the world during the latter’s own lifetime. Ramanujan made spectacular contributions to elliptic functions, continued 9 November 2018 fractions, infinite series, and analytical theory of numbers. His health deteriorated rapidly while in England. He was sent home to recuperate in 1919, but died the next year at the age of 32. RAMANUJAN PRIZE In 2005 the Abdus Salam International Centre for Theoretical Physics (ICTP) established the Srinivasa Ramanujan Prize for Young Mathematicians from Developing Countries, named after the mathematics genius from India. This Prize is awarded annually to a mathematician under 45. Since the mandate of ICTP is to strengthen science in developing countries, the Ramanujan Prize has been created for mathematicians from developing countries. Since Ramanujan is the quintessential symbol of the best in mathematics from the developing world, naming the Prize after him seemed entirely appropriate. -
B3-I School of Mathematics (Math)
B3-I School of Mathematics (Math) Evaluative Report of Departments (B3) I-Math-1 School of Mathematics 1. Name of the Department : School of Mathematics (Math) 2. Year of establishment : 1945 3. Is the Department part of a School/Faculty of the university? It is an entire School. 4. Names of programmes offered (UG, PG, M.Phil., Ph.D., Integrated Masters; Integrated Ph.D., D. Sc, D. Litt, etc.) 1. Ph.D. 2. Integrated M.Sc.-Ph.D. The minimum eligibility criterion for admission to the Ph.D. programme is a Master's degree in any of Mathematics/Statistics/Science/Technology (M.A. / M.Sc. / M. Math / M. Stat / M.E. / M. Tech.). The minimum eligibility criterion for admission to the Integrated Ph.D. programme is a Bachelor's degree in any of Mathematics/Statistics/Science/Technology (B.A. / B.Sc. / B. Math. / B. Stat. / B.E. / B. Tech.). Students without a Master's degree will generally be admitted to the Integrated Ph.D. program and will obtain an M.Sc. degree along the way subject to the completion of all requirements. Students with a four-year Bachelor's degree may be considered for admission to the Ph.D. Programme. 5. Interdisciplinary programmes and departments involved None 6. Courses in collaboration with other universities, industries, foreign institutions, etc. None TIFR NAAC Self-Study Report 2016 I-Math-2 Evaluative Report of Departments (B3) 7. Details of programmes discontinued, if any, with reasons There are no such programmes. 8. Examination System: Annual/Semester/Trimester/Choice Based Credit System There is an evaluation at the end of each semester course, based on assignments and written examinations, and an annual evaluation of courses based on an interview. -
Faculty Details Proforma for DU Web-Site
Faculty Details proforma for DU Web-site (PLEASE FILL THIS IN AND Email it to [email protected] and cc: dir [email protected] Title Dr. First Last Photograph Name Name Tanvi Jain Designation Assistant Professor Address Department of Mathematics, University Of Delhi, Delhi-110007 Phone No . Office: 01127666658 Residence KB – 162, Kavi Nagar, Ghaziabad – 201002 U.P. (India) Mobile +91 9899866343 Email [email protected] Education al Qualification s Degree Institution Year Ph.D. IIT Delhi. 2008 PG IIT Delhi 2004 UG Sri Venkateswara College ,Delhi University 2002 Any other qualification Career Profile Assistant Professor (November 2009 -- ) Department of Mathematics, University of Delhi, Delhi Visiting Scientist (July 2008 – November 2009) Stat. Math. Unit, Indian Statistical Institute, Delhi Centre, New Delhi www.du.ac.in Page 1 Administrative Assignments Area s of Interest / Specialization Operator Theory and Noncommutative Geometry Topology Subject s Taught i) Measure and Integration ii) Field Theory Publications Profile: Research papers in refereed journals 1. Rajendra Bhatia and Tanvi Jain. 2009, Higher order derivatives and perturbation bounds for determinants, Linear Algebra and its Applications, (431), 2102-2108 2. Tanvi Jain and R. A. McCoy. 2008, Lindelof property of the multifunction space $L(X)$ of , cusco maps, Topology Proceedings, (32), 363-382 3. L. Hola, Tanvi Jain and R. A. McCoy. 2008, Topological Properties of the multifunction space $L(X)$ of cusco maps, Mathematica Slovaca, (58) No. 6, 763-780 4. Tanvi Jain and S. Kundu. 2008, Atsuji completions vis-a-vis hyperspaces, Mathematica Slovaca, (58) No. 4, 497-508 5. Tanvi Jain and S.