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== 「Nizi、単独で戻って、これらのものの男性が解くのが好きで ==
{{BLP sources|date=January 2010}}
{{Infobox scientist
|name              = Robert Langlands
|image            = Langlands2.jpg
|image_size        = 230px
|caption          =
|birth_date        = {{birth date and age|1936|10|06}}
|birth_place      = [[New Westminster]], [[British Columbia]], [[Canada]]
|death_date        =
|death_place      =
|nationality      = [[Canada|Canadian]]
|fields            = [[Mathematics]]
|workplaces        = [[Princeton University]], <br /> [[Yale University]], <br />[[Institute for Advanced Study]]
|alma_mater        = [[University of British Columbia]],<br />[[Yale University]]
|doctoral_advisor  = [[Cassius Ionescu-Tulcea]]
|doctoral_students = [[James Arthur (mathematician)|James Arthur]]<br>[[Thomas Callister Hales]]<br>[[Baris Kendirli]]<br>[[Jonathan Rogawski]]<br>[[Diana Shelstad]]<br>[[Rajat Tandon]]
|known_for        = [[Langlands program]]
|awards            = [[Jeffery–Williams Prize]] (1980)<br>[[Wolf Prize]] (1995/96)<br>[[Leroy P. Steele Prize#The Leroy P. Steele Prize for Seminal Contribution to Research|Steele Prize]] (2005)<br>[[Nemmers Prize in Mathematics|Nemmers Prize]] (2006)<br>[[Shaw Prize]] (2007)
}}
'''Robert Phelan Langlands''' (born October 6, 1936) is a [[Canadian]] [[mathematician]] best known as the founder of the [[Langlands program]], a vast web of conjectures and results connecting [[representation theory]] and [[automorphic form]]s to the study of Galois groups in [[number theory]].  He is an [[emeritus]] [[professor]] at the [[Institute for Advanced Study]].


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==Career==
相关的主题文章:
Langlands received an undergraduate degree from the [[University of British Columbia]] in 1957, and continued on there to receive an M. Sc. in 1958. He then went to [[Yale University]] where he received a Ph.D. in 1960. His academic positions since then include the years 1960-67 at Princeton University, ending up as Associate Professor, and the years 1967-72 at Yale University. He was appointed Hermann Weyl Professor at the [[Institute for Advanced Study]] in 1972, becoming Professor Emeritus in January 2007.
<ul>
 
 
==Research==
  <li>[http://bbs.pcsbo.com/home.php?mod=space&uid=91873 http://bbs.pcsbo.com/home.php?mod=space&uid=91873]</li>
His Ph.D. thesis was on the analytical theory of semi-groups, but he soon moved into representation theory, adapting the methods of [[Harish-Chandra]] to the theory of automorphic forms. His first accomplishment in this field was a formula for the dimension of certain spaces of automorphic forms, in which particular types of Harish-Chandra's discrete series appeared.
 
 
  <li>[http://lib.ougz.com.cn/site/?action-viewnews-itemid-1539 http://lib.ougz.com.cn/site/?action-viewnews-itemid-1539]</li>
He next constructed an analytical theory of [[Eisenstein series]] for reductive groups of rank greater than one, thus extending work of Maass, Roelcke and [[Atle Selberg|Selberg]] from  the early 1950s for rank one groups such as <math>SL(2)</math>. This amounted to describing in general terms the continuous spectra of arithmetic quotients, and showing that all automorphic forms arise in terms of cusp forms and the residues of Eisenstein series induced from cusp forms on smaller subgroups. As a first application, he proved the [[Weil conjecture on Tamagawa numbers]] for the large class of arbitrary simply connected Chevalley groups defined over the rational numbers. Previously this had been known only in a few isolated cases and for certain classical groups where it could be shown by induction.
 
 
  <li>[http://www.chinabnn.com/plus/feedback.php?aid=368 http://www.chinabnn.com/plus/feedback.php?aid=368]</li>
As a second application of this work, he was able to show meromorphic continuation for a large class of [[L-function|<math>L</math>-functions]] arising in the theory of automorphic forms, not previously known to have them. These occurred in the constant terms of Eisenstein series, and meromorphicity as well as a weak functional equation were a consequence of functional equations for Eisenstein series. This work led in turn, in the winter of 1966/67, to the now well known conjectures making up what is often called the [[Langlands program]]. Very roughly speaking, they propose a huge generalization of previously known examples of reciprocity, including (a) classical [[class field theory]], in which characters of local and arithmetic abelian [[Galois group]]s are identified with characters of local multiplicative groups and the idele quotient group, respectively; (b) earlier results of Eichler and Shimura in which the Hasse-Weil zeta functions of arithmetic quotients of the upper half plane are identified with <math>L</math>-functions occurring in Hecke's theory of holomorphic automorphic forms. These conjectures were first posed in relatively complete form in a famous letter to Weil, written in January 1967. It was in this letter that he introduced what has since become known as the <math>L</math>-group and along with it, the notion of functoriality.
 
 
</ul>
Functoriality, the <math>L</math>-group, the rigorous introduction of adele groups, and the consequent application of the representation theory of reductive groups over local fields changed drastically the way research in automorphic forms was carried out.  Langlands's introduction of (or in cases where others had done previous work, emphasis on) these notions broke up large and to some extent intractable problems into smaller and more manageable pieces. For example, they made the infinite-dimensional representation theory of reductive groups into a major field of mathematical activity.
 
Functoriality is the conjecture that automorphic forms on different groups should be related in terms of their <math>L</math>-groups. As one example of this conjecture the letter to Weil raised the possibility of solving the well known conjecture of [[Emil Artin]] regarding the behaviour of Artin's <math>L</math>-functions, a hope partly realized in Langlands' later work on base change. In its application to Artin's conjecture, functoriality associated to every <math>N</math>-dimensional representation of a [[Galois group]] an automorphic representation of the adelic group of <math>GL(N)</math>. In the theory of Shimura varieties it associates automorphic representations of other groups to certain <math>l</math>-adic Galois representations as well.
 
The book by [[Hervé Jacquet]] and Langlands on <math>GL(2)</math> presented a theory of automorphic forms for the [[general linear group]] <math>GL(2)</math>, establishing among other things the [[Jacquet–Langlands correspondence]] showing that functoriality was capable of explaining very precisely how automorphic forms for <math>GL(2)</math> related to those for quaternion algebras. This book applied the adelic [[Selberg trace formula|trace formula]] for <math>GL(2)</math> and quaternion algebras to do this. Subsequently [[James Arthur (mathematician)|James Arthur]], a student of Langlands while he was at Yale, successfully developed the trace formula for groups of higher rank. This has become a major tool in attacking functoriality in general, and in particular has been applied to demonstrating that the [[Hasse-Weil zeta function]]s of certain [[Shimura variety|Shimura varieties]] are among the <math>L</math>-functions arising from automorphic forms.
 
The functoriality conjecture is far from proved, but a special case (the octahedral [[Emil Artin|Artin conjecture]], proved by Langlands and Tunnell) was the starting point of [[Andrew Wiles]]' attack on the [[Taniyama–Shimura conjecture]] and [[Fermat's last theorem]].
 
In the mid-1980s Langlands turned his attention to [[physics]], particularly the problems of percolation and conformal invariance.
 
In recent years he has turned his attention back to automorphic forms, working in particular on a theme he calls `beyond endoscopy'.
 
In 1995 Langlands started a collaboration with Bill Casselman at the University of British Columbia with the aim of posting nearly all of his writings—including publications, preprints, as well as selected correspondence—on the Internet. The correspondence includes a copy of the original letter to Weil that introduced the <math>L</math>-group.
 
==Awards and honors==
Langlands has received the 1996 [[Wolf Prize]] (which he shared with [[Andrew Wiles]]),<ref>[http://www.ams.org/notices/199602/people.pdf AMS Notices]</ref> the 2005 AMS [[Steele Prize]], the 1980 [[Jeffery-Williams Prize]], the 1988 [[NAS Award in Mathematics]] from the [[United States National Academy of Sciences|National Academy of Sciences]],<ref name=NASMath>{{cite web|title=NAS Award in Mathematics|url=http://www.nasonline.org/site/PageServer?pagename=AWARDS_mathematics|publisher=National Academy of Sciences|accessdate=13 February 2011}}</ref> the 2006 [[Nemmers Prize in Mathematics]], and the 2007 [[Shaw Prize]] in Mathematical Sciences (with [[Richard Taylor (mathematician)|Richard Taylor]]) for his work on automorphic forms.
 
He was elected a [[Fellow of the Royal Society]] of London in 1981. In 2012, he became a fellow of the [[American Mathematical Society]].<ref>[http://www.ams.org/profession/fellows-list List of Fellows of the American Mathematical Society], retrieved 2013-01-27.</ref>
 
==Personal life==
Langlands spent a year in [[Turkey]] in 1967/68, where his office at the [[Middle East Technical University]] was next to that of [[Cahit Arf]]'s. He speaks Turkish.<ref>[http://www.sunsite.ubc.ca/DigitalMathArchive/Langlands/miscellaneous.html The work of Robert Langlands - Miscellaneous items], Digital Mathematics Archive, UBC SunSITE, last accessed 2013-12-10.</ref>
 
==Publications==
*{{Citation |title=Euler products |year=1967 |location=New Haven |publisher=Yale University Press |isbn=0-300-01395-7 }}
*{{Citation |title=On the Functional Equations Satisfied by Eisenstein Series |year=1976 |location=Berlin |publisher=Springer |isbn=3-540-07872-X }}
*{{Citation |title=Base Change for GL(2) |year=1980 |location=Princeton |publisher=Princeton University Press |isbn=0-691-08272-3 }}
 
==See also==
*[[Langlands classification]]
*[[Langlands decomposition]]
*[[Langlands–Deligne local constant]]
*[[Langlands dual]]
*[[Langlands group]]
*[[Langlands program]]
 
==References==
{{Reflist}}
 
==External links==
*{{MacTutor Biography|id=Langlands}}
*{{MathGenealogy |id=31056 }}
*[http://publications.ias.edu/rpl/ The work of Robert Langlands (a nearly complete archive)]
*[http://www.math.ias.edu/people/faculty/rpl Faculty page at IAS]
 
{{Wolf Prize in Mathematics}}
{{Shaw Prize}}
 
{{Authority control |VIAF=108958415 |LCCN=n/80/02435 }}
 
{{Persondata <!-- Metadata: see [[Wikipedia:Persondata]]. -->
| NAME              =Langlands, Robert
| ALTERNATIVE NAMES =
| SHORT DESCRIPTION = Canadian mathematician
| DATE OF BIRTH    =October 6, 1936
| PLACE OF BIRTH    =[[New Westminster]], [[British Columbia]], [[Canada]]
| DATE OF DEATH    =
| PLACE OF DEATH    =
}}
{{DEFAULTSORT:Langlands, Robert}}
[[Category:1936 births]]
[[Category:Living people]]
[[Category:Members of the United States National Academy of Sciences]]
[[Category:Canadian mathematicians]]
[[Category:20th-century mathematicians]]
[[Category:Institute for Advanced Study faculty]]
[[Category:Number theorists]]
[[Category:People from New Westminster]]
[[Category:Princeton University faculty]]
[[Category:University of British Columbia alumni]]
[[Category:Wolf Prize in Mathematics laureates]]
[[Category:Yale University alumni]]
[[Category:Fellows of the Royal Society]]
[[Category:Fellows of the American Mathematical Society]]
[[Category:National Academy of Sciences laureates]]
[[Category:Alexander von Humboldt Fellows]]

Revision as of 15:57, 30 January 2014

Template:BLP sources Template:Infobox scientist Robert Phelan Langlands (born October 6, 1936) is a Canadian mathematician best known as the founder of the Langlands program, a vast web of conjectures and results connecting representation theory and automorphic forms to the study of Galois groups in number theory. He is an emeritus professor at the Institute for Advanced Study.

Career

Langlands received an undergraduate degree from the University of British Columbia in 1957, and continued on there to receive an M. Sc. in 1958. He then went to Yale University where he received a Ph.D. in 1960. His academic positions since then include the years 1960-67 at Princeton University, ending up as Associate Professor, and the years 1967-72 at Yale University. He was appointed Hermann Weyl Professor at the Institute for Advanced Study in 1972, becoming Professor Emeritus in January 2007.

Research

His Ph.D. thesis was on the analytical theory of semi-groups, but he soon moved into representation theory, adapting the methods of Harish-Chandra to the theory of automorphic forms. His first accomplishment in this field was a formula for the dimension of certain spaces of automorphic forms, in which particular types of Harish-Chandra's discrete series appeared.

He next constructed an analytical theory of Eisenstein series for reductive groups of rank greater than one, thus extending work of Maass, Roelcke and Selberg from the early 1950s for rank one groups such as SL(2). This amounted to describing in general terms the continuous spectra of arithmetic quotients, and showing that all automorphic forms arise in terms of cusp forms and the residues of Eisenstein series induced from cusp forms on smaller subgroups. As a first application, he proved the Weil conjecture on Tamagawa numbers for the large class of arbitrary simply connected Chevalley groups defined over the rational numbers. Previously this had been known only in a few isolated cases and for certain classical groups where it could be shown by induction.

As a second application of this work, he was able to show meromorphic continuation for a large class of L-functions arising in the theory of automorphic forms, not previously known to have them. These occurred in the constant terms of Eisenstein series, and meromorphicity as well as a weak functional equation were a consequence of functional equations for Eisenstein series. This work led in turn, in the winter of 1966/67, to the now well known conjectures making up what is often called the Langlands program. Very roughly speaking, they propose a huge generalization of previously known examples of reciprocity, including (a) classical class field theory, in which characters of local and arithmetic abelian Galois groups are identified with characters of local multiplicative groups and the idele quotient group, respectively; (b) earlier results of Eichler and Shimura in which the Hasse-Weil zeta functions of arithmetic quotients of the upper half plane are identified with L-functions occurring in Hecke's theory of holomorphic automorphic forms. These conjectures were first posed in relatively complete form in a famous letter to Weil, written in January 1967. It was in this letter that he introduced what has since become known as the L-group and along with it, the notion of functoriality.

Functoriality, the L-group, the rigorous introduction of adele groups, and the consequent application of the representation theory of reductive groups over local fields changed drastically the way research in automorphic forms was carried out. Langlands's introduction of (or in cases where others had done previous work, emphasis on) these notions broke up large and to some extent intractable problems into smaller and more manageable pieces. For example, they made the infinite-dimensional representation theory of reductive groups into a major field of mathematical activity.

Functoriality is the conjecture that automorphic forms on different groups should be related in terms of their L-groups. As one example of this conjecture the letter to Weil raised the possibility of solving the well known conjecture of Emil Artin regarding the behaviour of Artin's L-functions, a hope partly realized in Langlands' later work on base change. In its application to Artin's conjecture, functoriality associated to every N-dimensional representation of a Galois group an automorphic representation of the adelic group of GL(N). In the theory of Shimura varieties it associates automorphic representations of other groups to certain l-adic Galois representations as well.

The book by Hervé Jacquet and Langlands on GL(2) presented a theory of automorphic forms for the general linear group GL(2), establishing among other things the Jacquet–Langlands correspondence showing that functoriality was capable of explaining very precisely how automorphic forms for GL(2) related to those for quaternion algebras. This book applied the adelic trace formula for GL(2) and quaternion algebras to do this. Subsequently James Arthur, a student of Langlands while he was at Yale, successfully developed the trace formula for groups of higher rank. This has become a major tool in attacking functoriality in general, and in particular has been applied to demonstrating that the Hasse-Weil zeta functions of certain Shimura varieties are among the L-functions arising from automorphic forms.

The functoriality conjecture is far from proved, but a special case (the octahedral Artin conjecture, proved by Langlands and Tunnell) was the starting point of Andrew Wiles' attack on the Taniyama–Shimura conjecture and Fermat's last theorem.

In the mid-1980s Langlands turned his attention to physics, particularly the problems of percolation and conformal invariance.

In recent years he has turned his attention back to automorphic forms, working in particular on a theme he calls `beyond endoscopy'.

In 1995 Langlands started a collaboration with Bill Casselman at the University of British Columbia with the aim of posting nearly all of his writings—including publications, preprints, as well as selected correspondence—on the Internet. The correspondence includes a copy of the original letter to Weil that introduced the L-group.

Awards and honors

Langlands has received the 1996 Wolf Prize (which he shared with Andrew Wiles),[1] the 2005 AMS Steele Prize, the 1980 Jeffery-Williams Prize, the 1988 NAS Award in Mathematics from the National Academy of Sciences,[2] the 2006 Nemmers Prize in Mathematics, and the 2007 Shaw Prize in Mathematical Sciences (with Richard Taylor) for his work on automorphic forms.

He was elected a Fellow of the Royal Society of London in 1981. In 2012, he became a fellow of the American Mathematical Society.[3]

Personal life

Langlands spent a year in Turkey in 1967/68, where his office at the Middle East Technical University was next to that of Cahit Arf's. He speaks Turkish.[4]

Publications

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    Once you place down the one per cent choice price to carry down a non-public property, it's important to accept its situation as it is whenever you move in – faulty air-con, choked rest room and all. Get round this by asking your agent to incorporate a ultimate inspection clause within the possibility-to-buy letter. HDB flat patrons routinely take pleasure in this security net. "There's a ultimate inspection of the property two days before the completion of all HDB transactions. If the air-con is defective, you can request the seller to repair it," says Kelvin.

    15.6.1 As the agent is an intermediary, generally, as soon as the principal and third party are introduced right into a contractual relationship, the agent drops out of the image, subject to any problems with remuneration or indemnification that he could have against the principal, and extra exceptionally, against the third occasion. Generally, agents are entitled to be indemnified for all liabilities reasonably incurred within the execution of the brokers´ authority.

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See also

References

43 year old Petroleum Engineer Harry from Deep River, usually spends time with hobbies and interests like renting movies, property developers in singapore new condominium and vehicle racing. Constantly enjoys going to destinations like Camino Real de Tierra Adentro.

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In the event you've just lately been requested by your employer to be posted to Singapore, then this website is for you. Whether or not you're single or married with kids, whether or not you are looking for a condominium, a bungalow, a semi-detached or a public condo, residing and renting a house in Singapore at this time is straightforward when you recognize the ins and outs, the dos and don'ts.

He is a rip-off!! Severely trust me he's on of the scammer agent. He made me believe that I've a spot to remain then when I was about to move the place isn't out there. Then he just took my deposit and agent's charge. By the best way he's also the landlord of the place i am presupposed to lease. He took my money and ran away. However I went to the HDB and complain him, additionally I complain straight to the police. Then the police called him and he got scared. Finally each penny that I gave him, he give it again since HDB and police office is supporting me. Don't be lazy to complain. Go straight to the police and complain these individuals.

i imagine there are good ethical brokers in Singapore. But i have encounter unhealthy experiencing the Christina Fong from realty master. She is admittedly an unprofessional and never moral one. Only considering of undercutiing and squeezing money from ptther people without defending interest of her personal shopper. Proceed to the section Training and look at a map of all worldwide colleges in Singapore or visit the section residential areas for detailed data on the place to stay and why. Information District and Location Have completed no less than 30 property transactions up to now three years. At least 10 of these transactions will have to be for private properties, and at the very least one other 10 needs to be for HDB flats (also known as public housing); Singapore-Indonesia Commercial Affiliation

Agents need to be very resourceful and so they have to work doubly onerous to succeed in out to extra consumers as a result of when the market swings, it turns into very aggressive," said PropNex Chief Executive Mohamed Ismail. "Beforehand, an agent might focus on one space, comparable to HDB, however at this time you may't." An motion for misrepresentation arises beneath the law of tort. A Misrepresentation happens when the Representor (Property Agent) makes a false assertion of existing truth with data of its falsity and with the intention that the Representee (Buyer or Seller) ought to act on it with the consequence that the Representee does act on it to his detriment. Metropolis & South West (D01-08) Tiong Bahru MRT Quiet C/Room F/Furnished w AC No Agent Price

On February 19 we had an appointment with the proprietor and his agent (A and H!) at the condominium to hand over the keys. They went by means of all the things with a wonderful tooth comb. An important lesson we learned over all this is that you simply MUST ENGAGE YOUR PERSONAL AGENT and never rely on the homeowners agent as his priority is to the proprietor not you. Nevertheless, last night time my own agent called me and informed me suddenly that ECG instructed them a buyer goes handy them a check within the morning, so we higher act fast or we may lose the property. Stamp responsibility is to be paid inside 14 days from the date of acceptance of the OTP or Sale and buy a house in singapore (click hyperlink) (S&P) Settlement. For more information, please go to www.iras.gov.sg - Gown Up Your House Woodlands East Industrial & Industrial Affiliation

There may also be a Code of Ethics and a Skilled Conduct Commonplace, as well as the introduction of disciplinary motion in opposition to errant brokers/businesses and dispute decision mechanisms. Preparations shall be made to manage the transition of existing agencies and agents to these new standards, which have but to be finalized. The Proposed Enchancment in High quality for Actual Property Businesses Wheelock Properties put up 95 items of The Panorama in Ang Mo Kio for balloting. With a reduction of 12 p.c, they claimed to promote 80 to eighty five units. Whereas developers are clearing their existing stock, every month there are new projects acquiring their HIGH and new sites released by the government to construct more private housing. The due date of each rental payment; or

To know who pays actual property commissions - whether or not it's sellers or buyers or both or if it is Landlord's or Tenant's or both Divisions vary. All Brokers work on a commission scheme that is determined by the experience, efficiency and various other elements equivalent to recruitment and many others. New brokers can receive from a range of 60%-70% of the full fee received by them from the closure of a deal. High producing brokers would possibly obtain 100% and pay the company (broker) a desk fee. Everybody else falls somewhere in between. Kindly discuss with the FAQ part of the CEA web site-www.cea.gov.sg Co-Broking / sharing of fee There isn't a set formulation. This is based on the demand and supply circumstances in the market. present agents have tertiary education.

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  1. AMS Notices
  2. Template:Cite web
  3. List of Fellows of the American Mathematical Society, retrieved 2013-01-27.
  4. The work of Robert Langlands - Miscellaneous items, Digital Mathematics Archive, UBC SunSITE, last accessed 2013-12-10.