Results 141 to 150 of about 110,244 (159)
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"BLOW UP THE CORPORATE LIBRARY"
International Journal of Information Management, 1993This article seeks to examine why the many corporate libraries play such a marginal role in today's corporation. This is especially vexing since we are constantly told how we are living in the 'information age' and librarians rightly perceive themselves as information professionals. We feel that librarians often operate under the wrong conceptual model
Thomas H. Davenport, Larry Prusak
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Combinatorica, 1997
Regular pairs behave like complete bipartite graphs from the point of view of bounded degree subgraphs.
Endre Szemerédi +2 more
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Regular pairs behave like complete bipartite graphs from the point of view of bounded degree subgraphs.
Endre Szemerédi +2 more
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Communications in Algebra, 1997
(1997). On the smoothness of blow ups. Communications in Algebra: Vol. 25, No. 6, pp. 1861-1872.
Liam O'Carroll, G. Valla
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(1997). On the smoothness of blow ups. Communications in Algebra: Vol. 25, No. 6, pp. 1861-1872.
Liam O'Carroll, G. Valla
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Combinatorics, Probability and Computing, 1999
Extremal graph theory has a great number of conjectures concerning the embedding of large sparse graphs into dense graphs. Szemerédi's Regularity Lemma is a valuable tool in finding embeddings of small graphs. The Blow-up Lemma, proved recently by Komlós, Sárközy and Szemerédi, can be applied to obtain approximate versions of many of the embedding ...
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Extremal graph theory has a great number of conjectures concerning the embedding of large sparse graphs into dense graphs. Szemerédi's Regularity Lemma is a valuable tool in finding embeddings of small graphs. The Blow-up Lemma, proved recently by Komlós, Sárközy and Szemerédi, can be applied to obtain approximate versions of many of the embedding ...
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British Journalism Review, 2008
The veteran journalist and author recalls the highs and lows of working with newspaper photographers in the past, and concludes: "The staff photographers of today don't sing or joke much. They are an endangered species in a world teeming with civilians wielding digital cameras and celebrity-chasing amateurs looking for a big score.
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The veteran journalist and author recalls the highs and lows of working with newspaper photographers in the past, and concludes: "The staff photographers of today don't sing or joke much. They are an endangered species in a world teeming with civilians wielding digital cameras and celebrity-chasing amateurs looking for a big score.
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1983
Let X be an algebraic variety, reduced and equidimensional, over the base field k of characteristic zero. Let us consider a sequence of transformations $$ {X_0} = X\xleftarrow{{{\sigma _1}}}{X_1}\xleftarrow{{{\sigma _2}}}{X_2} \leftarrow \cdots $$ where \( {\sigma _i}:{X_i} \to {X_{i - 1}} \) for each \( i \geqslant 1 \) is (1) birational,
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Let X be an algebraic variety, reduced and equidimensional, over the base field k of characteristic zero. Let us consider a sequence of transformations $$ {X_0} = X\xleftarrow{{{\sigma _1}}}{X_1}\xleftarrow{{{\sigma _2}}}{X_2} \leftarrow \cdots $$ where \( {\sigma _i}:{X_i} \to {X_{i - 1}} \) for each \( i \geqslant 1 \) is (1) birational,
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2011
It is established in Chap. 5 that the nonlinearity causes the blow-up to occur at a finite time in certain situations. If the solution to the ODE \(u_t \,= \,f(u)\), blows up at a finite time t = T with \(u(T - 0) = +\infty\), then u = G(T - t), where \(G(\xi)\) is the inverse function of \(\int\nolimits_\infty^u \frac {dn}{f(n)}\)
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It is established in Chap. 5 that the nonlinearity causes the blow-up to occur at a finite time in certain situations. If the solution to the ODE \(u_t \,= \,f(u)\), blows up at a finite time t = T with \(u(T - 0) = +\infty\), then u = G(T - t), where \(G(\xi)\) is the inverse function of \(\int\nolimits_\infty^u \frac {dn}{f(n)}\)
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