Results 11 to 20 of about 766,193 (241)
Functional clones and expressibility of partition functions
42 pages, 6 figures; minor ...
Andrei Bulatov 0001 +4 more
openaire +5 more sources
On the Potts model partition function in an external field
We study the partition function of Potts model in an external (magnetic) field, and its connections with the zero-field Potts model partition function. Using a deletion-contraction formulation for the partition function Z for this model, we show that it ...
A.D. Sokal +38 more
core +2 more sources
Hemisphere Partition Function and Monodromy
We discuss D-brane monodromies from the point of view of the gauged linear sigma model. We give a prescription on how to extract monodromy matrices directly from the hemisphere partition function. We illustrate this procedure by recomputing the monodromy
Erkinger, David, Knapp, Johanna
core +1 more source
Topological strings and 5d T_N partition functions [PDF]
We evaluate the Nekrasov partition function of 5d gauge theories engineered by webs of 5-branes, using the refined topological vertex on the dual Calabi-Yau threefolds. The theories include certain non-Lagrangian theories such as the T_N theory.
Hayashi, Hirotaka +2 more
core +3 more sources
Vortex counting from field theory
The vortex partition function in 2d N = (2,2) U(N) gauge theory is derived from the field theoretical point of view by using the moduli matrix approach.
A Achucarro +67 more
core +1 more source
Crossing-tree partition functions [PDF]
Publication in the conference proceedings of EUSIPCO, Nice, France ...
Geoffrey Decrouez +1 more
openaire +2 more sources
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 +7 more
wiley +1 more source
S-duality in Abelian gauge theory revisited
Definition of the partition function of U(1) gauge theory is extended to a class of four-manifolds containing all compact spaces and certain asymptotically locally flat (ALF) ones including the multi-Taub--NUT spaces. The partition function is calculated
Besse +25 more
core +1 more source
BRST Formulation of Partition Function Constraints [PDF]
We show that constraints on the generating functional have direct BRST-extensions in terms of nilpotent operators $\Delta$ that annihilate this generating functional, and which may be of arbitrarily high order.
Alfaro, J., Bering, K., Damgaard, P. H.
core +2 more sources
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

