Enclosing solutions of second order equations
Gerd Herzog, Roland Lemmert (2005)
Annales Polonici Mathematici
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We apply Max Müller's Theorem to second order equations u'' = f(t,u,u') to obtain solutions between given functions v,w.
Displaying similar documents to “A unified approach to compact symmetric spaces of rank one”
Enclosing solutions of second order equations
E-symmetric numbers
Gang Yu (2005)
Colloquium Mathematicae
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A positive integer n is called E-symmetric if there exists a positive integer m such that |m-n| = (ϕ(m),ϕ(n)), and n is called E-asymmetric if it is not E-symmetric. We show that there are infinitely many E-symmetric and E-asymmetric primes.
On the symmetric derivative
P. Kostyrko (1972)
Colloquium Mathematicae
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On some properties of symmetric derivatives
N. K. Kundu (1974)
Annales Polonici Mathematici
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A typical property of the symmetric differential quotient
Jiří Matoušek (1989)
Colloquium Mathematicae
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On some generalizations of symmetric continuity
Libicka, Inga, Łazarow, Ewa, Szkopińska, Bożena (2015-12-08T09:08:27Z)
Acta Universitatis Lodziensis. Folia Mathematica
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On the symmetric continuity
Jaskuła, Janusz, Szkopińska, Bożena (2015-12-15T14:49:03Z)
Acta Universitatis Lodziensis. Folia Mathematica
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Performance analysis of demodulation with diversity -- A combinatorial approach I: Symmetric function theoretical methods.
Dornstetter, J.L., Krob, D., Thibon, J.Y., Vassilieva, E.A. (2002)
Discrete Mathematics and Theoretical Computer Science. DMTCS [electronic only]
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Non-trivial solutions to a linear equation in integers
Boris Bukh (2008)
Acta Arithmetica
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The Lukacs-Olkin-Rubin theorem on symmetric cones through Gleason's theorem
Bartosz Kołodziejek (2013)
Studia Mathematica
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We prove the Lukacs characterization of the Wishart distribution on non-octonion symmetric cones of rank greater than 2. We weaken the smoothness assumptions in the version of the Lukacs theorem of [Bobecka-Wesołowski, Studia Math. 152 (2002), 147-160]. The main tool is a new solution of the Olkin-Baker functional equation on symmetric cones, under the assumption of continuity of respective functions. It was possible thanks to the use of Gleason's theorem.
On approximate symmetric derivative
N. K. Kundu (1973)
Colloquium Mathematicae
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Some properties of the symmetric enveloping algebra of a subfactor, with applications to amenability and property .
Popa, Sorin (1999)
Documenta Mathematica
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On continuous functions and the approximate symmetric derivatives
Michael J. Evans (1974)
Colloquium Mathematicae
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A particular conformally symmetric space
M. C. Chaki, K. K. Sharma (1976)
Colloquium Mathematicae
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Rank-One Modification of the Symmetric Eigenproblem.
J.R. Bunch, C.P. Nielsen, D.C. Sorensen (1978/79)
Numerische Mathematik
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Symmetric sign patterns with maximal inertias
In-Jae Kim, Charles Waters (2010)
Czechoslovak Mathematical Journal
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The inertia of an by symmetric sign pattern is called maximal when it is not a proper subset of the inertia of another symmetric sign pattern of order . In this note we classify all the maximal inertias for symmetric sign patterns of order , and identify symmetric sign patterns with maximal inertias by using a rank-one perturbation.
Radially symmetric solutions of a chemotaxis model in the plane-the supercritical case
Piotr Biler (2008)
Banach Center Publications
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The existence, uniqueness and large time behaviour of radially symmetric solutions to a chemotaxis system in the plane ℝ² are studied for the (supercritical) value of mass greater than 8π.
Decomposing a 4th order linear differential equation as a symmetric product
Mark van Hoeij (2002)
Banach Center Publications
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Let L(y) = 0 be a linear differential equation with rational functions as coefficients. To solve L(y) = 0 it is very helpful if the problem could be reduced to solving linear differential equations of lower order. One way is to compute a factorization of L, if L is reducible. Another way is to see if an operator L of order greater than 2 is a symmetric power of a second order operator. Maple contains implementations for both of these. The next step would be to see if L is a symmetric...