Results 31 to 40 of about 4,761,213 (285)
Analog Modeling of Fractional-Order Elements: A Classical Circuit Theory Approach
In this paper a comprehensive procedure for the analog modeling of Fractional-Order Elements (FOEs) is presented. Unlike most already proposed techniques, a standard approach from classical circuit theory is applied.
Neven Mijat +2 more
doaj +1 more source
Hierarchic finite element bases on unstructured tetrahedral meshes [PDF]
The problem of constructing hierarchic bases for finite element discretization of the spaces H1, H(curl), H(div) and L2 on tetrahedral elements is addressed.
Ainsworth +35 more
core +2 more sources
An upper bound adaptive finite element method with six-node triangular high-order element, which is based on Drucker-Prager yield criterion, is established. Based on the upper bound theory, the corresponding calculation program is compiled.
SUN Rui , YANG Jun-sheng , ZHAO Yi-ding , YANG Feng
doaj +1 more source
A Family of unitary higher order equations [PDF]
A scalar field obeying a Lorentz invariant higher order wave equation, is minimally coupled to the electromagnetic field. The propagator and vertex factors for the Feynman diagrams, are determined.
C. G. Bollini, L. E. Oxman, M. C. Rocca
core +2 more sources
Local discontinuous Galerkin methods for fractional ordinary differential equations [PDF]
This paper discusses the upwinded local discontinuous Galerkin methods for the one-term/multi-term fractional ordinary differential equations (FODEs).
Deng, Weihua, Hesthaven, Jan S.
core +2 more sources
Elements of high order in finite fields specified by binomials
Let $F_q$ be a field with $q$ elements, where $q$ is a power of a prime number $p\geq 5$. For any integer $m\geq 2$ and $a\in F_q^*$ such that the polynomial $x^m-a$ is irreducible in $F_q[x]$, we combine two different methods to explicitly construct ...
V. Bovdi, A. Diene, R. Popovych
doaj +1 more source
A Characterization of the Small Suzuki Groups by the Number of the Same Element Order [PDF]
Suppose that is a finite group. Then the set of all prime divisors of is denoted by and the set of element orders of is denoted by . Suppose that . Then the number of elements of order in is denoted by and the sizes of the set of elements with the
H. Parvizi Mosaed +2 more
doaj
Recognition of the Simple Groups 2D8((2n)2)
One of the important problems in finite groups theory is group characterization by specific property. Properties, such as element orders, set of elements with the same order, the largest element order, etc.
Ebrahimzadeh Behnam
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Order assignment mechanism based on hierarchical decomposition and element matching [PDF]
This paper proposes an element-matching based order-based accusation partition tasking method. The aim is to improve the flexibility and precision of operational command and control and the integration and synergy effectiveness of the combat system.
ZHANG Xinyue, LYU Weimin, WEI Dingjiang, YANG Dongsheng
doaj +1 more source
High-order finite element methods for cardiac monodomain simulations
Computational modeling of tissue-scale cardiac electrophysiology requires numerically converged solutions to avoid spurious artifacts. The steep gradients inherent to cardiac action potential propagation necessitate fine spatial scales and therefore a ...
Kevin P Vincent +10 more
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