Results 31 to 40 of about 2,480 (276)
Generalized $h$-Statistics and Other Symmetric Functions
Dwyer's (1937) $h$-statistic is extended to the generalized $h$-statistic $h_{p_1\cdots p_u}$ such that $E(h_{p_1\cdots p_u}) = \mu_{p_1} \cdots \mu_{p_u}$, similar to the extension of Fisher's $k$-statistic to the generalized $k$-statistic $k_{p_1\cdots p_u}$ requiring $E(k_{p_1\cdots p_u}) = \kappa_{p_1} \cdots \kappa_{p_u}$.
Tracy, D. S., Gupta, B. C.
openaire +3 more sources
The Round Functions of Cryptosystem PGM Generate the Symmetric Group [PDF]
S. S. Magliveras et al. have described symmetric and public key cryptosystems based on logarithmic signatures (also known as group bases) for finite permutation groups. In this paper we show that if $G$ is a nontrivial finite group which is not cyclic of order a prime, or the square of a prime, then the round (or encryption) functions of these systems,
Caranti, Andrea, F. Dalla Volta
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Jack-Laurent symmetric functions [PDF]
We develop the general theory of Jack–Laurent symmetric functions, which are certain generalizations of the Jack symmetric functions, depending on an additional parameter ...
A.N. Sergeev (7160591) +1 more
core
We have established a humanized orthotopic patient‐derived xenograft (Hu‐oPDX) mouse model of high‐grade serous ovarian cancer (HGSOC) that recapitulates human tumor–immune interactions. Using combined anti‐PD‐L1/anti‐CD73 immunotherapy, we demonstrate the model's improved biological relevance and enhanced translational value for preclinical ...
Luka Tandaric +10 more
wiley +1 more source
One-Way Communication Complexity of Symmetric Boolean Functions
We study deterministic one-way communication complexity of functions with Hankel communication matrices. Some structural properties of such matrices are established and applied to the one-way two-party communication complexity of symmetric Boolean ...
Maciej Liskiewicz +2 more
core +2 more sources
Dynamics of an Infinite-Dimensional Symmetric Logistic Mapping
There are many generalizations of the famous logistic mapping. In the paper, we considered discrete dynamical systems of an infinite number of variables, generated by a symmetric polynomial map that generalizes the logistic mapping for the ring of ...
Z. Novosad +3 more
doaj +1 more source
Vanishing Results for Hall-Littlewood Polynomials [PDF]
It is well-known that if one integrates a Schur function indexed by a partition λ over the symplectic (resp. orthogonal) group, the integral vanishes unless all parts of λ have even multiplicity (resp. all parts of λ are even).
Venkateswaran, Vidya
core +1 more source
Unique biological samples, such as site‐specific mutant proteins, are available only in limited quantities. Here, we present a polarization‐resolved transient infrared spectroscopy setup with referencing to improve signal‐to‐noise tailored towards tracing small signals. We provide an overview of characterizing the excitation conditions for polarization‐
Clark Zahn, Karsten Heyne
wiley +1 more source
Solving the nonlinear biharmonic equation by the Laplace-Adomian and Adomian decomposition methods [PDF]
The biharmonic equation, as well as its nonlinear and inhomogeneous generalizations, plays an important role in engineering and physics. In particular the focusing biharmonic nonlinear Schrödinger equation, and its standing wave solutions, have been ...
Man Kwong Mak +2 more
doaj
Symmetric functions and infinite dimensional algebras
Infinite-dimensional algebras and symmetric functions arise in many diverse areas of mathematics and physics. In this thesisseveral problems in these two areas are studied. We investigate the concept of replicated and q-replicated arguments in Schur and
Baker, TH (15476024)
core +1 more source

