Results 311 to 320 of about 313,817 (339)
The Annihilation of Matter* [PDF]
Nature, 1931 THROUGHOUT the greater part of the history of science, matter was believed to be permanent, incapable either of annihilation or of creation. Yet a large amount of astronomical evidence now seems to point to the annihilation of matter as the only possible source of the energy radiated by the stars.
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The annihilator of a sum [PDF]
Archiv der Mathematik, 1997 If \(b\) and \(c\) in a module have annihilators \(I\) and \(J\), the possible annihilators of \(b+c\) are the \(K\) with \(K\supseteq I\cap J\) and \(K\cap I=K\cap J\).
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On the Annihilator Submodules and the Annihilator Essential Graph
Acta Mathematica Vietnamica, 2019Let R be a commutative ring and let M be an R-module. For a ∈ R, AnnM(a) = {m ∈ M : am = 0} is said to be an annihilator submodule of M. In this paper, we study the property of being prime or essential for annihilator submodules of M. Also, we introduce the annihilator essential graph of equivalence classes of zero divisors of M, AER(M), which is ...
Shiroyeh Payrovi +2 more
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Results in Mathematics, 1988
The author introduces the annihilator \(\lceil a,b\rceil\) of an undirected graph G to be the set of all vertices reachable from a by a geodesic via b, and relates it to a similar concept for lattices. \(\lceil a,b\rceil\) is called prime if \(\lceil a,b\rceil \cap \lceil b,a\rceil =\emptyset\) and \(\lceil a,b\rceil \cup \lceil b,a\rceil\) covers all ...
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The author introduces the annihilator \(\lceil a,b\rceil\) of an undirected graph G to be the set of all vertices reachable from a by a geodesic via b, and relates it to a similar concept for lattices. \(\lceil a,b\rceil\) is called prime if \(\lceil a,b\rceil \cap \lceil b,a\rceil =\emptyset\) and \(\lceil a,b\rceil \cup \lceil b,a\rceil\) covers all ...
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Mathematical Proceedings of the Cambridge Philosophical Society, 1982
The local cohomology theory introduced by Grothendieck(1) is a useful tool for attacking problems in commutative algebra and algebraic geometry. Let A denote a local ring with its unique maximal ideal m. For an ideal I ⊂ A and a finitely generated A-module M we consider the local cohomology modules HiI (M), i є ℤ, of M with respect to I, see ...
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The local cohomology theory introduced by Grothendieck(1) is a useful tool for attacking problems in commutative algebra and algebraic geometry. Let A denote a local ring with its unique maximal ideal m. For an ideal I ⊂ A and a finitely generated A-module M we consider the local cohomology modules HiI (M), i є ℤ, of M with respect to I, see ...
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Spaces with “small” annihilators [PDF]
Journal of Soviet Mathematics, 1981 In this note one investigates the properties of subspaces G of C(S), such that G1 is “not a very large part” of the space C(S)*. The fundamental result is: if G1 is reflexive, then every operator from G* into l2 is absolutely summable.
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2018
The devout life literature requires the self to see itself as nothing—but what does this mean? The dialectic of being and non-being has a long history in Western metaphysics, but in the wake of the Copernican revolution nothingness is no longer a relative element in the great chain of being but something more absolute.
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The devout life literature requires the self to see itself as nothing—but what does this mean? The dialectic of being and non-being has a long history in Western metaphysics, but in the wake of the Copernican revolution nothingness is no longer a relative element in the great chain of being but something more absolute.
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Proceedings of the London Mathematical Society, 1954
Bonsall, F. F., Goldie, A. W.
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Bonsall, F. F., Goldie, A. W.
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