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SFDSanford (Amtrak station code; Sanford, FL)
SFDSportowe Forum Dyskusyjne (Polish: Sports Discussion Forum)
SFDSoftware Freedoom Day (open software)
SFDSave File Dialog
SFDSequential File Description
SFDStart Frame Delimiter
SFDStructure Functional Design
SFDSubfile Dictionary
SFDSingle Family Dwelling
SFDSedona Fire District (Sedona, AZ)
SFDSocial Fund for Development (Egypt and Yemen)
SFDSiberian Federal District (Russia)
SFDSouthern Federal District (Russia)
SFDSeattle Fire Department (Seattle, Washington)
SFDSociété Française de Dermatologie (French: French Society of Dermatology)
SFDSystem Functional Demonstration (US Navy)
SFDState Final Demand (Australian financial statistics)
SFDSacramento Fire Department (California, USA)
SFDSaudi Fund for Development
SFDSyracuse Fire Department
SFDStandard Format for Data
SFDSoil Framework Directive (EU)
SFDStandard Finite Difference
SFDSecurities and Financial Derivatives (certification)
SFDSignal Flow Diagram
SFDStart of Frame Delimiter (networking)
SFDSir Francis Drake
SFDSystème Financier Décentralisé (French: Decentralized Financial System; various locations)
SFDStandby Flight Display
SFDSurrey Fire Department (Canada)
SFDSorsby's Fundus Dystrophy
SFDSandusky Fire Department (Ohio)
SFDSimplified Frontier Declaration (customs)
SFDShear Force Diagram
SFDStructured Finance Division (various locations)
SFDSingle Function Device
SFDSaturation Flux Density (satellite communications)
SFDStatic Frequency Divider
SFDSingle-Family Detached Housing (real estate)
SFDSociété Francophone de Dialyse (French: Francophone Society of Dialysis)
SFDSouthern Ford Dealers
SFDState Forest District (various locations)
SFDSpectral Flux Distribution
SFDStraight Forward Dealing
SFDSofdec (Dreamcast movie format)
SFDStub Types for Deletion (Wikimedia Foundation)
SFDSeparator Filter Dryer (compressed air system)
SFDSymbolic File Directory
SFDSociété Francophone du Diabète (French: Francophone Society of Diabetes)
SFDSource-Film-Distance (radiography)
SFDSchenectady Fire Department
SFDSudden Frequency Deviation
SFDStreet Fighter Devotion (gaming community)
SFDSemiautonomous Flight Director
SFDShepherdstown Fire Department (Shepherdstown, WV)
SFDSubmission for Decision (various locations)
SFDSystem Functional Diagram
SFDSimplified Flow Diagram
SFDScotia Fire Department (Scotia, New York)
SFDSpécification Fonctionnelle Détaillée (French: Detailed Functional Specification)
SFDSuffield Fire Department (Connecticut, USA)
SFDSampling Frequency Detector
SFDSociété Française de Déménagement (French: French Moving Company)
SFDStore Front Deluxe
SFDSlurry Flow Difference
SFDSignal Flow/Function Diagram
SFDSwing Fire Door
SFDSuburban Filter Dryer
SFDSymphysis-Fundus Distance
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References in periodicals archive ?
In order to solve the resulting nonlinear integro-differential equation, we develop an iterative scheme based on Newton-Raphson-Kantorovich method in function space [3, 28] combined with the standard finite difference method.
We have employed a standard finite difference scheme to study the pollution distribution for two-dimension advection and three-dimension diffusion equation and extend into three-dimension advection and three-dimension diffusion equation.
Table 1 represents [L.sub.[infinity]] and [L.sub.2] errors of the NSFD scheme (10) and the standard finite difference scheme (11) at different times for the MKdV equation (1) with [theta] = 1, [beta] = 0.001, and q = 50 in the spatial domain -15 [less than or equal to] x [less than or equal to] 15 with [DELTA]x = 2.0 and [DELTA]t = 0.01.
The numerical results obtained by the NSFD scheme is compared to the exact solution and a standard finite difference scheme.
To solve ordinary differential equations (ODE) and partial differential equations (PDE), the most frequently known numerical schemes is a standard finite difference (SFD) method.
This scheme has been introduced, many authors in [5, 11-12] which presents the ideas of constructing numerically reliable schemes using the non- standard finite difference (NSFD) modeling.
A decomposed immersed interface method is introduced by Berthelsen (2004) which keeps the standard finite difference stencil making only corrections to the right hand side of the problem.
At regular points jumps becomes zero the descretization reduces to the standard finite difference scheme.
Mickens (ed) Application of Non Standard Finite difference schemes word scientific Singapore, pp: 55-108.
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