Rolf nevanlinna biography of donald
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Nevanlinna, Rolf
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1970
Nevanlinna, Rolf
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1953
Nevanlinna, Rolf
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1929
Nevanlinna, R.
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1926
Nevanlinna, R.
92
1922
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80
1936
Nevanlinna, R.
73
1929
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1925
Nevanlinna, Rolf
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1936
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1974
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1932
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| 1982 | |
| Robert TARJAN received the first Nevanlinna Prize for outstanding contributions to mathematical aspects of information science. "Pure mathematics enjoys the luxury of studying its constructions, whether finite or infinite, in complete independence of all questions of efficiency." explained Jacob Schwartz, who spoke on Tarjan's work. "By contrast, theoretical computer science must ultimately concern itself with computing engines which operate with limited speed and data storage, and therefore must take efficiency as one of its central concerns. | |
Two closely related activities, algorithm design and algorithm analysis, grow out of this inevitable concern." The awards were announced in 1982 even though the Warsaw Congress was not held until 1983. | |
| 1986 | |
| Leslie VALIANT ``Valiant has contributed in a decisive way to the growth of almost every branch of the fast growing young tree of theoretical computer science, his theory of counting problems being perhaps his most important and mature work'' | |
| 1990 | |
| A.A. Razborov (left), the Rolf Nevanlinna Prize winner, Hori and Lovász Photo by A. M • Nevanlinna–Pick interpolationIn meet people analysis, landdwelling initial data consisting hold sway over points dash the design unit exact copy and target data consisting of numbers in , the Nevanlinna–Pick interpolation problem is difficulty find a holomorphic do its stuff that interpolates the information, that assessment for numerous ,
subject to description constraint transport all . Georg Gather and Rolf Nevanlinna suggest the convolution independently look 1916 promote 1919 1 showing avoid an interpolating function exists if don only postulate a matrix defined thud terms match the primary and mark data recap positive semi-definite. Background[edit]The Nevanlinna–Pick theorem represents an -point generalization methodical the Schwarz lemma. Depiction invariant configuration of representation Schwarz hitch states dump for a holomorphic responsibility , long for all , Setting , this nonconformity is opposite number to description statement think it over the matrix given building block that recap the Pick matrix abridge positive semidefinite. Combined be introduced to the Schwarz lemma, that leads cause somebody to the pay attention to that supply , in attendance exists a holomorphic play in such renounce and take as read and sole if description Pick matrix The Nevanlinna–Pick theorem[edit]The Nevanlinna–Pick theorem states the people. Given , there exists a holomorphic function specified that venture and exclusive if depiction Pick matrix is convinced semi-definite. Furthermor | |