Results 41 to 50 of about 575,106 (294)

Higher Coxeter graphs associated to affine su(3) modular invariants [PDF]

, 2005
The affine $su(3)$ modular invariant partition functions in 2d RCFT are associated with a set of generalized Coxeter graphs. These partition functions fall into two classes, the block-diagonal (Type I) and the non block-diagonal (Type II) cases ...
Hammaoui, D., Schieber, G., Tahri, E. H.
core   +2 more sources

Congruences involving F-partition functions

International Journal of Mathematics and Mathematical Sciences, 1994
The primary goal of this note is to prove the congruence ϕ3(3n+2)≡0(mod3), where ϕ3(n) denotes the number of F-partitions of n with at most 3 repetitions. Secondarily, we conjecture a new family of congruences involving cϕ2(n), the number of F-partitions
James Sellers
doaj   +1 more source

Partition Functions in Statistical Mechanics, Symmetric Functions, and Group Representations

, 2001
Partition functions for non-interacting particles are known to be symmetric functions. It is shown that powerful group-theoretical techniques can be used not only to derive these relationships, but also to significantly simplify calculation of the ...
A. B. Balantekin, A.B. Balantekin, A.B. Balantekin, A.B. Balantekin, A.B. Balantekin, A.B. Balantekin, A.B. Balantekin, B. Muller, F. Brosens, H. Weyl, H.-J. Schmidt, H.J. Schmidt, H.T. Elze, J. Luttinger, J. Schliemann, J.E. Seger, K. Redlich, L. Turko, M. Crescimanno, N.N. Bogoliubov, P. Borrmann, S. Hegyi, S.K. Kauffmann   +22 more
core   +1 more source

D-instanton partition functions

, 1998
Duality arguments are used to determine D-instanton contributions to certain effective interaction terms of type II supergravity theories in various dimensions.
A. Kehagias, A. Strominger, B. R. Greene, C. Bachas, E. Kiritsis, E. Kiritsis, E. Kiritsis, E. Witten, E. Witten, G. ’t Hooft, H. Ooguri, H. Ooguri, I. Antoniadis, J. G. Russo, J. H. Schwarz, J. H. Schwarz, J. Polchinski, J. Russo, K. Becker, K. Becker, K. Behrndt, M. B. Green, M. B. Green, M. B. Green, M. B. Green, M. B. Green, M. B. Green, M. Porrati, Michael B. Green, Michael Gutperle, N. Berkovits, N. Ishibashi, P. Aspinwall, P. Yi, S. Shenker, T. Eguchi, V. Periwal   +36 more
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Factorization properties of genus-two bosonic and fermionic string partition functions [PDF]

, 1988
The genus-two bosonic and fermionic string partition functions factorize, in the separating pinching limit, into genus-one partition functions after integrating out the supermoduli with super-Beltrami support on the puncture points in the fermionic and ...
Koh, I., Lüst, D., Theisen, S.
core   +2 more sources

Partition Functions of Pure Spinors

, 2005
We compute partition functions describing multiplicities and charges of massless and first massive string states of pure-spinor superstrings in 3,4,6,10 dimensions.
Grassi, P. A., Morera, J. F. Morales
core   +1 more source

Crossing-tree partition functions [PDF]

2015 23rd European Signal Processing Conference (EUSIPCO), 2015
Publication in the conference proceedings of EUSIPCO, Nice, France ...
Geoffrey Decrouez, Pierre-Olivier Amblard   +1 more
openaire   +2 more sources

Feasibility and Preliminary Efficacy of Integrative Neuromuscular Training for Childhood Cancer Survivors: A Pilot Study

Pediatric Blood &Cancer, EarlyView.
ABSTRACT Background Survivors of childhood acute lymphoblastic leukemia (ALL) often exhibit early deficits in muscle and movement competence, which can compromise long‐term health. Integrative neuromuscular training (INT), a multifaceted approach combining fundamental movement activities with strength exercises, may help address these deficits during ...
Anna Maria Markarian, Robert U. Newton, Dennis R. Taaffe, Nicholas G. Gottardo, Santosh Valvi, Carolyn J. Peddle‐McIntyre, Jodie Cochrane Wilkie, Daniel A. Galvão   +7 more
wiley   +1 more source

On finite-volume gauge theory partition functions [PDF]

, 2000
We prove a Mahoux–Mehta-type theorem for finite-volume partition functions of SU(Nc≥3) gauge theories coupled to fermions in the fundamental representation. The large-volume limit is taken with the constraint V1/mπ4. The theorem allows one to express any
Akemann, G, Damgaard, PH
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On vector partition functions

Journal of Combinatorial Theory, Series A, 1995
Let \(\mathbb{N}\) be the set of nonnegative integers and \(A = (a_1, \dots, a_n)\) a \(d \times n\)-matrix with entries in \(\mathbb{N}\). The corresponding vector partition function \(\varphi_A : \mathbb{N}^d \to \mathbb{N}\) is defined as follows: \(\varphi_A (u)\) is the number of integer vectors \((\lambda_1, \dots, \lambda_n) \in \mathbb{N}^n ...
openaire   +1 more source