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Inference for Deep Neural Network Estimators in Generalized Nonparametric Models. [PDF]
Meng X, Li Y.
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DeepRNA-Reg: a deep-learning based approach for comparative analysis of CLIP experiments. [PDF]
Sekhon H +6 more
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Performance evaluation of GPU-based parallel sorting algorithms. [PDF]
Ala'anzy MA +3 more
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Entropy, Periodicity and the Probability of Primality. [PDF]
Croll GJ.
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One identity for integer partitions and its bijective proofs
F. V. Weinstein
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Refining Blecher and Knopfmacher's integer partition fixed points
Brian Hopkins
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Dominance order on signed integer partitions
Advances in Geometry, 2017AbstractIn 1973 Brylawski introduced and studied in detail the dominance partial order on the setPar(m) of all integer partitions of a fixed positive integerm. As it is well known, the dominance order is one of the most important partial orders on the finite setPar(m).
Cinzia Bisi +3 more
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Bulletin of the Australian Mathematical Society, 2021
AbstractWe show that there are biases in the number of appearances of the parts in two residue classes in the set of ordinary partitions. More precisely, let $p_{j,k,m} (n)$ be the number of partitions of n such that there are more parts congruent to j modulo m than parts congruent to k modulo m for $m \geq 2$ . We prove that $p_{1,0,m} (n)$ is
BYUNGCHAN KIM, EUNMI KIM
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AbstractWe show that there are biases in the number of appearances of the parts in two residue classes in the set of ordinary partitions. More precisely, let $p_{j,k,m} (n)$ be the number of partitions of n such that there are more parts congruent to j modulo m than parts congruent to k modulo m for $m \geq 2$ . We prove that $p_{1,0,m} (n)$ is
BYUNGCHAN KIM, EUNMI KIM
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2004
The theory of integer partitions is a subject of enduring interest. A major research area in its own right, it has found numerous applications, and celebrated results such as the Rogers-Ramanujan identities make it a topic filled with the true romance of mathematics.
George E. Andrews, Kimmo Eriksson
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The theory of integer partitions is a subject of enduring interest. A major research area in its own right, it has found numerous applications, and celebrated results such as the Rogers-Ramanujan identities make it a topic filled with the true romance of mathematics.
George E. Andrews, Kimmo Eriksson
openaire +1 more source

