Results 31 to 40 of about 75,572 (265)
Sphere partition functions & cut-off AdS
We consider sphere partition functions of TT deformed large N conformal field theories in d = 2, 3, 4, 5 and 6 dimensions, computed using the flow equation.
Pawel Caputa +2 more
doaj +1 more source
Congruences involving F-partition functions
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
We present the first application of the Multifractal Model of Asset Returns (MMAR) to an implied volatility index, using 36 years of daily CBOE VIX observations spanning four economic cycles. Three general conclusions emerge. First, implied volatility is
Georgy Urumov, Panagiotis Chountas
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Boundaries, Vermas and factorisation
We revisit the factorisation of supersymmetric partition functions of 3d N $$ \mathcal{N} $$ = 4 gauge theories. The building blocks are hemisphere partition functions of a class of UV N $$ \mathcal{N} $$ = (2, 2) boundary conditions that mimic the ...
Mathew Bullimore +2 more
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ABSTRACT Background Establishing a comprehensive apheresis medicine program in a resource‐constrained setting presents significant structural, financial, and logistical challenges. Despite the growing clinical importance of apheresis services globally, published experience from sub‐Saharan Africa remains sparse.
Folasade Adelekan‐Popoola +4 more
wiley +1 more source
Reciprocal control of viral infection and phosphoinositide dynamics
Phosphoinositides, although scarce, regulate key cellular processes, including membrane dynamics and signaling. Viruses exploit these lipids to support their entry, replication, assembly, and egress. The central role of phosphoinositides in infection highlights phosphoinositide metabolism as a promising antiviral target.
Marie Déborah Bancilhon, Bruno Mesmin
wiley +1 more source
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
Approximating the Bethe partition function
When belief propagation (BP) converges, it does so to a stationary point of the Bethe free energy $F$, and is often strikingly accurate. However, it may converge only to a local optimum or may not converge at all. An algorithm was recently introduced for attractive binary pairwise MRFs which is guaranteed to return an $ε$-approximation to the global ...
Weller, Adrian, Jebara, Tony
openaire +4 more sources
Biomolecular condensates formed by fused in sarcoma (FUS) are dissolved by high ATP concentrations yet persist in cells. Using a reconstituted system, we demonstrate that valosin‐containing protein (VCP), an AAA+ ATPase, counteracts ATP‐driven dissolution of FUS condensates through its D2 ATPase activity.
Hitomi Kimura +2 more
wiley +1 more source
Parking Functions and Noncrossing Partitions [PDF]
A parking function is a sequence $(a_1,\dots,a_n)$ of positive integers such that, if $b_1\leq b_2\leq \cdots\leq b_n$ is the increasing rearrangement of the sequence $(a_1,\dots, a_n),$ then $b_i\leq i$. A noncrossing partition of the set $[n]=\{1,2,\dots,n\}$ is a partition $\pi$ of the set $[n]$ with the property that if $a < b < c < d ...
openaire +2 more sources

