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{{Infobox scientist
| name              = Leon Mirsky
| image            = <!--(filename only)-->
| image_size        =
| caption          =
| birth_date        = {{birth date|1918|12|19}}
| birth_place      = [[Russia]]
| death_date        = {{death date and age|1983|12|1|1918|12|19}}
| death_place      = [[Sheffield, England]]
| nationality      = {{flag|RUS|name=Russian}}<br>{{flag|GBR|name=British}}
| fields            = [[Mathematics]]
| workplaces        = [[University of Sheffield]]
| alma_mater        = [[University of Sheffield]]
| doctoral_advisor  =
| doctoral_students =
| known_for        = [[Mirsky's theorem]]<br>[[Mirsky–Newman theorem]]
| awards            =
}}
'''Leonid Mirsky''' (19 December 1918 [[Russia]] – 1 December 1983 [[Sheffield, England]]) was a Russian-British mathematician who worked in number theory, linear algebra, and combinatorics.<ref name="mactutor">{{MacTutor Biography|id=Mirsky}}</ref><ref name="blms">{{citation
| last1 = Burkill | first1 = H.
| last2 = Ledermann | first2 = W.
| last3 = Hooley | first3 = C.
| last4 = Perfect | first4 = Hazel
| doi = 10.1112/blms/18.2.195
| issue = 2
| journal = The Bulletin of the London Mathematical Society
| mr = 818826
| pages = 195–206
| title = Obituary: Leon Mirsky
| volume = 18
| year = 1986}}.</ref><ref name="laa">{{citation
| last1 = Burkill | first1 = H.
| last2 = Perfect | first2 = Hazel
| doi = 10.1016/0024-3795(84)90017-X
| journal = Linear Algebra and its Applications
| mr = 755244
| pages = 1–10
| title = Leon Mirsky, 1918–1983
| volume = 61
| year = 1984}}.</ref><ref name="spectrum">{{citation
| last = Sharpe | first = D. W.
| issue = 2
| journal = Mathematical Spectrum
| mr = 733945
| page = 55
| title = Professor Leon Mirsky
| volume = 16
| year = 1984}}.</ref> [[Mirsky's theorem]] is named after him.
 
==Biography==
Mirsky was born in Russia on 19 December 1918 to a medical family, but his parents sent him to live with his aunt and uncle, a wool merchant in [[Germany]], when he was eight. His uncle's family moved to [[Bradford]], England in 1933, bringing Mirsky with them. He studied at [[Herne Bay High School]] and [[King's College, London]], graduating in 1940. Because of the [[Evacuations of civilians in Britain during World War II|evacuation of London during the Blitz]], students at King's College were moved to [[Bristol University]], where Mirsky earned a masters degree. He took a short-term faculty position at [[Sheffield University]] in 1942, and then a similar position in Manchester; he returned to Sheffield in 1945, where (except for a term as visiting faculty at Bristol) he would stay for the rest of his career. He became a lecturer in 1947, earned a Ph.D. from Sheffield in 1949, became senior lecturer in 1958, reader in 1961, and was given a personal chair in 1971. He retired in September 1983, and died 1 December 1983.<ref name="mactutor"/><ref name="blms"/><ref>{{MathGenealogy|id=51165}}</ref>
 
Mirsky was an editor of the ''Journal of Linear Algebra and its Applications'', the ''Journal of Mathematical Analysis and Applications'', and ''Mathematical Spectrum''.<ref name="blms"/><ref name="laa"/>
 
==Research==
===Number theory===
Mirsky's early research concerned [[number theory]]. He was particularly interested in the ''r''-free numbers, a generalization of the [[square-free integer]]s consisting of the numbers not divisible by any ''r''th power. These numbers are a superset of the [[prime number]]s, and Mirsky proved theorems for them analogous to [[Vinogradov's theorem]], [[Goldbach's conjecture]], and the [[twin prime]] conjecture for prime numbers.<ref name="blms"/><ref name="laa"/>
 
With [[Paul Erdős]] in 1952, Mirsky proved strong [[Asymptotic analysis|asymptotic bounds]] on the number of distinct values taken by the [[divisor function]] ''d''(''n'') counting the number of [[divisor]]s of the number ''n''. If ''D''(''n'') denotes the number of distinct values of ''d''(''m'') for ''m''&nbsp;≤&nbsp;''n'', then<ref name="blms"/><ref name="laa"/>
:<math>D(n) = \bigl(1+o(1)\bigr)\exp\left(\frac{\pi\sqrt{8\log n}}{\sqrt{3}\log\log n}\right).</math>
 
The [[Herzog–Schönheim conjecture|Mirsky–Newman theorem]] concerns partitions of the integers into [[arithmetic progressions]], and states that any such partition must have two progressions with the same difference. That is, there cannot be a [[covering system]] that covers every integer exactly once and has distinct differences. This result  is a special case of the [[Herzog–Schönheim conjecture]] in [[group theory]]; it was conjectured in 1950 by [[Paul Erdős]] and proved soon thereafter by Mirsky and [[Donald J. Newman]]. However, Mirsky and Newman never published their proof. The same proof was also found independently by [[Harold Davenport]] and [[Richard Rado]].<ref name="soifer">{{citation
| last = Soifer | first = Alexander | author-link = Alexander Soifer
| isbn = 978-0-387-74640-1
| location = New York
| publisher = Springer
| title = The Mathematical Coloring Book: Mathematics of Coloring and the Colorful Life of its Creators
| year = 2008
| contribution = Chapter 1. A story of colored polygons and arithmetic progressions
| pages = 1–9}}.</ref>
 
===Linear algebra===
In 1947, Mirsky was asked to teach a course in [[linear algebra]]. He soon after wrote a textbook on the subject, ''An introduction to linear algebra'' (Oxford University Press, 1955), as well as writing a number of research papers on the subject.<ref name="blms"/><ref name="laa"/>
 
In his research, Mirsky provided necessary and sufficient conditions for the existence of matrices of various types ([[symmetric matrix|real symmetric matrices]], [[orthogonal matrix|orthogonal matrices]], [[Hermitian matrix|Hermitian matrices]], etc.) with specified diagonal elements and specified [[eigenvalue]]s.<ref name="blms"/>
 
He obtained a tightening of the [[Birkhoff–von Neumann theorem]] with H. K. Farahat stating that every [[doubly stochastic matrix]] can be obtained as a [[convex combination]] of [[Permutation matrix|permutation matrices]]. In Mirsky's version of this theorem, he showed that at most <math>n^2-2n+2</math> permutation matrices are needed to represent every <math>n\times n</math> doubly stochastic matrix, and that some doubly stochastic matrices need this many permutation matrices. In modern [[polyhedral combinatorics]], this result can be seen as a special case of [[Carathéodory's theorem (convex hull)|Carathéodory's theorem]] applied to the [[Birkhoff polytope]]. He also worked with Hazel Perfect on the [[Spectrum of a matrix|spectra]] of doubly stochastic matrices.<ref name="blms"/>
 
===Combinatorics===
In the mid 1960s, Mirsky's research focus shifted again, to [[combinatorics]], after using [[Hall's marriage theorem]] in connection with his work on doubly stochastic matrices. In this area, he wrote the textbook ''Transversal Theory'' (Academic Press, 1971), at the same time editing a [[festschrift]] for [[Richard Rado]].<ref name="laa"/> He derived conditions for pairs of set families to have simultaneous transversals, closely related to later work on [[Flow network|network flow]] problems.<ref name="blms"/> He also was one of the first to recognize the importance of [[transversal matroid]]s,<ref name="blms"/><ref name="laa"/> and he showed that transversal matroids can be represented using linear algebra over [[Field extension|transcendental extensions]] of the [[rational number]]s.<ref name="blms"/>
 
[[Mirsky's theorem]], a dual version of [[Dilworth's theorem]] published by Mirsky in 1971, states that in any finite [[partially ordered set]] the size of the longest chain equals the smallest number of [[antichain]]s into which the set may be partitioned. Although much easier to prove than Dilworth's theorem, it has many of the same consequences.<ref name="blms"/><ref name="laa"/>
 
==References==
{{reflist}}
 
{{Persondata <!-- Metadata: see [[Wikipedia:Persondata]]. -->
| NAME              = Mirsky, Leon
| ALTERNATIVE NAMES =
| SHORT DESCRIPTION = Mathematician
| DATE OF BIRTH    = 19 December 1918
| PLACE OF BIRTH    = Russia
| DATE OF DEATH    = 1 December 1983
| PLACE OF DEATH    = Sheffield, England
}}
{{DEFAULTSORT:Mirsky, Leon}}
[[Category:1918 births]]
[[Category:1983 deaths]]
[[Category:Alumni of King's College London]]
[[Category:Alumni of the University of Bristol]]
[[Category:Alumni of the University of Sheffield]]
[[Category:British mathematicians]]
[[Category:20th-century mathematicians]]
[[Category:Academics of the University of Sheffield]]

Revision as of 21:20, 16 January 2014

Template:Infobox scientist Leonid Mirsky (19 December 1918 Russia – 1 December 1983 Sheffield, England) was a Russian-British mathematician who worked in number theory, linear algebra, and combinatorics.[1][2][3][4] Mirsky's theorem is named after him.

Biography

Mirsky was born in Russia on 19 December 1918 to a medical family, but his parents sent him to live with his aunt and uncle, a wool merchant in Germany, when he was eight. His uncle's family moved to Bradford, England in 1933, bringing Mirsky with them. He studied at Herne Bay High School and King's College, London, graduating in 1940. Because of the evacuation of London during the Blitz, students at King's College were moved to Bristol University, where Mirsky earned a masters degree. He took a short-term faculty position at Sheffield University in 1942, and then a similar position in Manchester; he returned to Sheffield in 1945, where (except for a term as visiting faculty at Bristol) he would stay for the rest of his career. He became a lecturer in 1947, earned a Ph.D. from Sheffield in 1949, became senior lecturer in 1958, reader in 1961, and was given a personal chair in 1971. He retired in September 1983, and died 1 December 1983.[1][2][5]

Mirsky was an editor of the Journal of Linear Algebra and its Applications, the Journal of Mathematical Analysis and Applications, and Mathematical Spectrum.[2][3]

Research

Number theory

Mirsky's early research concerned number theory. He was particularly interested in the r-free numbers, a generalization of the square-free integers consisting of the numbers not divisible by any rth power. These numbers are a superset of the prime numbers, and Mirsky proved theorems for them analogous to Vinogradov's theorem, Goldbach's conjecture, and the twin prime conjecture for prime numbers.[2][3]

With Paul Erdős in 1952, Mirsky proved strong asymptotic bounds on the number of distinct values taken by the divisor function d(n) counting the number of divisors of the number n. If D(n) denotes the number of distinct values of d(m) for m ≤ n, then[2][3]

D(n)=(1+o(1))exp(π8logn3loglogn).

The Mirsky–Newman theorem concerns partitions of the integers into arithmetic progressions, and states that any such partition must have two progressions with the same difference. That is, there cannot be a covering system that covers every integer exactly once and has distinct differences. This result is a special case of the Herzog–Schönheim conjecture in group theory; it was conjectured in 1950 by Paul Erdős and proved soon thereafter by Mirsky and Donald J. Newman. However, Mirsky and Newman never published their proof. The same proof was also found independently by Harold Davenport and Richard Rado.[6]

Linear algebra

In 1947, Mirsky was asked to teach a course in linear algebra. He soon after wrote a textbook on the subject, An introduction to linear algebra (Oxford University Press, 1955), as well as writing a number of research papers on the subject.[2][3]

In his research, Mirsky provided necessary and sufficient conditions for the existence of matrices of various types (real symmetric matrices, orthogonal matrices, Hermitian matrices, etc.) with specified diagonal elements and specified eigenvalues.[2]

He obtained a tightening of the Birkhoff–von Neumann theorem with H. K. Farahat stating that every doubly stochastic matrix can be obtained as a convex combination of permutation matrices. In Mirsky's version of this theorem, he showed that at most n22n+2 permutation matrices are needed to represent every n×n doubly stochastic matrix, and that some doubly stochastic matrices need this many permutation matrices. In modern polyhedral combinatorics, this result can be seen as a special case of Carathéodory's theorem applied to the Birkhoff polytope. He also worked with Hazel Perfect on the spectra of doubly stochastic matrices.[2]

Combinatorics

In the mid 1960s, Mirsky's research focus shifted again, to combinatorics, after using Hall's marriage theorem in connection with his work on doubly stochastic matrices. In this area, he wrote the textbook Transversal Theory (Academic Press, 1971), at the same time editing a festschrift for Richard Rado.[3] He derived conditions for pairs of set families to have simultaneous transversals, closely related to later work on network flow problems.[2] He also was one of the first to recognize the importance of transversal matroids,[2][3] and he showed that transversal matroids can be represented using linear algebra over transcendental extensions of the rational numbers.[2]

Mirsky's theorem, a dual version of Dilworth's theorem published by Mirsky in 1971, states that in any finite partially ordered set the size of the longest chain equals the smallest number of antichains into which the set may be partitioned. Although much easier to prove than Dilworth's theorem, it has many of the same consequences.[2][3]

References

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Template:Persondata

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    In case you are in search of an actual estate or Singapore property agent on-line, you simply should belief your intuition. It's because you do not know which agent is nice and which agent will not be. Carry out research on several brokers by looking out the internet. As soon as if you end up positive that a selected agent is dependable and reliable, you can choose to utilize his partnerise in finding you a home in Singapore. Most of the time, a property agent is taken into account to be good if he or she locations the contact data on his website. This may mean that the agent does not mind you calling them and asking them any questions relating to new properties in singapore in Singapore. After chatting with them you too can see them in their office after taking an appointment.

    Have handed an trade examination i.e Widespread Examination for House Brokers (CEHA) or Actual Property Agency (REA) examination, or equal; Exclusive brokers are extra keen to share listing information thus making certain the widest doable coverage inside the real estate community via Multiple Listings and Networking. Accepting a severe provide is simpler since your agent is totally conscious of all advertising activity related with your property. This reduces your having to check with a number of agents for some other offers. Price control is easily achieved. Paint work in good restore-discuss with your Property Marketing consultant if main works are still to be done. Softening in residential property prices proceed, led by 2.8 per cent decline within the index for Remainder of Central Region

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    Have handed an trade examination i.e Widespread Examination for House Brokers (CEHA) or Actual Property Agency (REA) examination, or equal; Exclusive brokers are extra keen to share listing information thus making certain the widest doable coverage inside the real estate community via Multiple Listings and Networking. Accepting a severe provide is simpler since your agent is totally conscious of all advertising activity related with your property. This reduces your having to check with a number of agents for some other offers. Price control is easily achieved. Paint work in good restore-discuss with your Property Marketing consultant if main works are still to be done. Softening in residential property prices proceed, led by 2.8 per cent decline within the index for Remainder of Central Region

    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.

    To achieve the very best outcomes, you must be always updated on market situations, including past transaction information and reliable projections. You could review and examine comparable homes that are currently available in the market, especially these which have been sold or not bought up to now six months. You'll be able to see a pattern of such report by clicking here It's essential to defend yourself in opposition to unscrupulous patrons. They are often very skilled in using highly unethical and manipulative techniques to try and lure you into a lure. That you must also protect your self, your loved ones, and personal belongings as you'll be serving many strangers in your home. Sign a listing itemizing of all of the objects provided by the proprietor, together with their situation. HSR Prime Recruiter 2010.