Search Results - "Fridy, J."

3D reconstruction of microstructure in a commercial purity aluminum by Brahme, A., Alvi, M.H., Saylor, D., Fridy, J., Rollett, A.D.

“…The topic of reconstruction of polycrystalline microstructures is briefly reviewed. An example is given of using orientation maps to reconstruct digital…”
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Statistical limit superior and limit inferior by Fridy, J. A., Orhan, C.

“…Following the concept of statistical convergence and statistical cluster points of a sequence x, we give a definition of statistical limit superior and…”
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Core equality results for sequences by Connor, J., Fridy, J.A., Orhan, C.

“…Given densities μ and v, we characterize nonnegative matrices T such that the μ-statistical core of x equals the v-statistical core of Tx for every real-valued…”
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Statistical Limit Points by Fridy, J. A.

“…Following the concept of a statistically convergent sequence x, we define a statistical limit point of x as a number λ that is the limit of a subsequence…”
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Lacunary statistical convergence by FRIDY, J. A, ORHAN, C

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Statistical extensions of some classical Tauberian theorems by Fridy, J. A., Khan, M. K.

“…Hardy's well-known Tauberian theorem for Cesàro means says that if the sequence x satisfies \lim Cx = L and \Delta x_k = O (1/k), then \lim x = L. In this…”
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Statistical gap Tauberian theorems in metric spaces by Fridy, J.A., Khan, M.K.

“…By using the concept of statistical convergence we present statistical Tauberian theorems of gap type for the Cesàro, Euler–Borel family and the Hausdorff…”
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Characterization of 3-D particle distributions and effects on recrystallization kinetics and microstructure by Marthinsen, K., Fridy, J.M., Rouns, T.N., Lippert, K.B., Nes, E.

“…In the present work the effect of non-random nucleation sites is investigated further and we focus on recrystallization from more realistic spatial…”
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On Berry-Esseen bounds of summability transforms by Fridy, J. A., Goonatilake, R. A., Khan, M. K.

“…Let Y_{n,k}, k=0, 1,2, \cdots, n\geq 1, be a collection of random variables, where for each n, Y_{n,k}, k = 0,1,2,\cdots, are independent. Let A=[p_{n,k}] be a…”
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Tauberian Theorems via Statistical Convergence by Fridy, John A, Khan, Mohammad K

“…The concept of statistical convergence, which is related to the usual concept of convergence in probability, provides a regular summability method for abstract…”
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Statistical Core Theorems by Fridy, J.A, Orhan, C

“…Based on the recently introduced concept of a statistical cluster point, a definition is given for the statistical core of a complex number sequence which is…”
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NONINCLUSION THEOREMS FOR SUMMABILITY MATRICES by Fridy, J. A.

“…For both ordinary convergence and ℓ^1-summability explicit sufficient conditions on a matrix have long been known that ensure that the summability method is…”
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Image Processing to Automate Mesh Generation by Hattangady, N. V., Fridy, J. M., Rao Vemuri, K., Dick, R. E.

“…Finite element modeling is now a standard approach used in the industry to minimize costly trials and help reduce the overall lead time in product and process…”
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Statistically representative three-dimensional microstructures based on orthogonal observation sections by SAYLOR, David M, FRIDY, Joseph, EL-DASHER, Bassem S, JUNG, Kee-Young, ROLLETT, Anthony D

“…Techniques are described that have been used to create a statistically representative three-dimensional model microstructure for input into computer…”
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Sequence transformations that guarantee a given rate of convergence by Fricke, Gerd, Fridy, John

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SOME ABSOLUTELY EFFECTIVE PRODUCT METHODS by Dikshit, H. P., Fridy, J. A.

“…It is proved that the product method A(C, 1), where (C, 1)is the Cesaro arithmetic mean matrix. is totally effective under certain conditions concerning the…”
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SUBMATRICES OF SUMMABILITY MATRICES by Fridy, J. A.

“…It is proved that a matrix that maps ℓ 1 into ℓ 1 can be obtained from any regular matrix by the deletion of rows. Similarly, a conservative matrix can be…”
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Tauberian theorems via block dominated matrices by Fridy, John

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3D reconstruction of microstructure in a commercial purity aluminum : 3D characterization and analysis of materials by BRAHME, A, ALVI, M. H, SAYLOR, D, FRIDY, J, ROLLETT, A. D

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An addendum to: “Tauberian theorems via block dominated matrices” by Fridy, John

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