Results 141 to 150 of about 1,246 (188)

Hyperbolic P ( Φ ) 2 -model on the Plane. [PDF]

Commun Math Phys
Oh T, Tolomeo L, Wang Y, Zheng G.
europepmc   +1 more source

Estimating endogenous treatments effects under long-range dependency without untreated controls. [PDF]

PLoS One
Hao S.
europepmc   +1 more source

Bohmian Chaos and Entanglement in a Two-Qubit System. [PDF]

Entropy (Basel)
Tzemos AC, Contopoulos G, Zanias F.
europepmc   +1 more source

Visualizing the 3D Evolution and Morphology of Hydrogen-Assisted Ductile Crack Growth in Hydrogen-Precharged P355NH Steel Using X-Ray Micro-Computed Tomography. [PDF]

Materials (Basel)
Hell A, Fell J, Werning T, Herrmann HG.
europepmc   +1 more source

Some of the next articles are maybe not open access.

Related searches:

An Identity in Hermite Polynomials

Biometrika, 1971
SUMMARY An extension of the Runge (1914) identity in Hermite polynomials is derived, and a test of the assumption of bivariate normality is developed using the identity.
openaire   +1 more source

Generalized q-Hermite Polynomials

Communications in Mathematical Physics, 2001
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Berg, Christian, Ruffing, Andreas
openaire   +1 more source

Combinatorial Applications of Hermite Polynomials

SIAM Journal on Mathematical Analysis, 1982
Let $C_1 ,C_2 , \cdots ,C_k $ be k finite sets of elements, where $n_i $ is the number of elements in $C_i (i = 1,2, \cdots ,k)$ and $\sum_{i = 1}^k {n_i } $ is even, $2S$ (say). In any arrangement of the elements into S disjoint pairs, we count the number of homogeneous pairs, i.e., those in which both numbers are from the same subset, $C_i $.
Azor, Ruth, Gillis, J., Victor, J. D.
openaire   +2 more sources

Some Remarks on Hermite Polynomials

Theory of Probability & Its Applications, 1992
See the review Zbl 0731.33007.
openaire   +2 more sources

On hermite-bell inverse polynomials

Rendiconti del Circolo Matematico di Palermo, 1984
Bell introduced a set of polynomials by \[ \exp g(z)(d^ n/dz^ n)\exp [-g(z)]=Y_ n(g:z)\quad where\quad g(z)=\sum^{\infty}_{n=1}a_ nz^ n. \] In the present paper a related set of polynomials is considered for \(g(z)=pz^{-k}\), where p is a constant and K is a positive integer.
openaire   +2 more sources

A Hermite Polynomial Identity

SIAM Review, 1996
Joris Van der Jeugt, Carl C. Grosjean
openaire   +1 more source