Results 41 to 50 of about 2,183,872 (273)
Abstract In this work we present a novel monolithic Finite Element method for the hydroelastic analysis of very large floating structures (VLFS) with arbitrary shapes that is stable, energy conserving, and overcomes the need of an iterative algorithm. The new formulation enables a fully monolithic solution of the linear free‐surface flow, described by ...
Oriol Colomés+2 more
wiley +1 more source
Abstract Ordinary differential equations can be used to describe simulation models. As such, solving these equations is an important task in the high performance computing (HPC) domain. Field programmable gate arrays (FPGAs) are a promising platform, expected to be usable as efficient accelerators for such computations.
Silas Bartel, Matthias Korch
wiley +1 more source
Development of a Porous Solid Model for the Direct Reduction of Iron Ore Pellets
Computational fluid dynamics simulations can accurately determine the flow field of the reducing agent in the direct reduction of iron ore pellets. The external transport limitations are significant in the early stage of the reduction. The exact boundary conditions can be extracted from the flow field and later be used to derive very accurate kinetic ...
Quentin Fradet+2 more
wiley +1 more source
Abstraction of the formation of new vascular connections through angiogenesis. Abstract Angiogenesis, arteriogenesis, and pruning are revascularization processes essential to our natural vascular development and adaptation, as well as central players in the onset and development of pathologies such as tumoral growth and stroke recovery.
Cameron Apeldoorn+3 more
wiley +1 more source
Solvable Nonlinear Evolution PDEs in Multidimensional Space [PDF]
A class of solvable (systems of) nonlinear evolution PDEs in multidimensional space is discussed. We focus on a rotation-invariant system of PDEs of Schr\"odinger type and on a relativistically-invariant system of PDEs of Klein-Gordon type. Isochronous variants of these evolution PDEs are also considered.
arxiv +1 more source
Stochastic homogenization on perforated domains II – Application to nonlinear elasticity models
Abstract Based on a recent work that exposed the lack of uniformly bounded W1,p→W1,p$W^{1,p}\rightarrow W^{1,p}$ extension operators on randomly perforated domains, we study stochastic homogenization of nonlinear p‐elasticity, 1
Martin Heida
wiley
Abstract A low‐cost battery‐less solar‐powered PMDC motor using an adaptive backstepping Chebyshev neural network controller to track the desired speed for any change in irradiance and load torque is proposed in this paper. The neural network is used for approximating the variable load torque because of its approximation property.
Arunprasad Govindharaj+3 more
wiley +1 more source
Analysis of Schwarz methods for a hybridizable discontinuous Galerkin discretization: The many-subdomain case [PDF]
Schwarz methods are attractive parallel solution techniques for solving large-scale linear systems obtained from discretizations of partial differential equations (PDEs).
M. Gander, Soheil Hajian
semanticscholar +1 more source
Efficient modelling of natural gas pipeline on electromagnetic transient simulation programs
Abstract Electromagnetic transient programs (EMTPs) are widely used for simulating electromagnetic transient in power systems. With the increasing interest in integrated energy system (IES), it would be beneficial to extend the scope of EMTP‐type application to multi‐physics transients in integrated electrical and gas networks.
Ruikai Song+6 more
wiley +1 more source
Sharp convergence rates of time discretization for stochastic time-fractional PDEs subject to additive space-time white noise [PDF]
The stochastic time-fractional equation $\partial_t \psi -\Delta\partial_t^{1-\alpha} \psi = f + \dot W$ with space-time white noise $\dot W$ is discretized in time by a backward-Euler convolution quadrature for which the sharp-order error estimate ...
M. Gunzburger, Buyang Li, Jilu Wang
semanticscholar +1 more source