difference$21232$ - translation to ελληνικό
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difference$21232$ - translation to ελληνικό

NUMERICAL METHODS FOR SOLVING DIFFERENTIAL EQUATIONS BY APPROXIMATING THEM WITH DIFFERENCE EQUATIONS
Finite Difference Method; Finite difference scheme; Finite difference schemes; Finite difference methods; Finite-difference approximation; Finite-difference method; Finite-difference methods
  • The Crank–Nicolson stencil.
  • stencil]] for the most common explicit method for the heat equation.
  • The finite difference method relies on discretizing a function on a grid.
  • The implicit method stencil.

difference      
n. διαφωνία, διαφορά
split the difference         
ALBUM BY GOMEZ
Split The Difference; Do One; These 3 Sins; Me, You and Everybody; Where Ya Going?; Catch Me Up; Extra Special Guy; There It Was
μοιράζω την διαφορά
local time         
  • The control panel of the Time Zone Clock in front of [[Coventry Transport Museum]]
  • DST never observed}}
  • Plaque commemorating the Railway General Time Convention of 1883 in North America
  • 1913 time zone map of the United States, showing boundaries very different from today
  • }
  • World map of time zones in 1928
  • Time zones of the world
WIKIMEDIA DISAMBIGUATION PAGE
Time Zone; TimeZone; Calculating local time; Time zones; Time Zones; Time-zone; Timezone; Time difference; Local Time; Standard time zone; Skewing of time zones; Day of two noons; The Day of Two Noons; Zone time
τοπική ώρα

Ορισμός

differ
v.
1) (D; intr.) to differ about, on
2) (D; intr.) to differ from (this arrangement differs from the one I had in mind)
3) (D; intr.) to differ on; with (I differ with you on that point)

Βικιπαίδεια

Finite difference method

In numerical analysis, finite-difference methods (FDM) are a class of numerical techniques for solving differential equations by approximating derivatives with finite differences. Both the spatial domain and time interval (if applicable) are discretized, or broken into a finite number of steps, and the value of the solution at these discrete points is approximated by solving algebraic equations containing finite differences and values from nearby points.

Finite difference methods convert ordinary differential equations (ODE) or partial differential equations (PDE), which may be nonlinear, into a system of linear equations that can be solved by matrix algebra techniques. Modern computers can perform these linear algebra computations efficiently which, along with their relative ease of implementation, has led to the widespread use of FDM in modern numerical analysis. Today, FDM are one of the most common approaches to the numerical solution of PDE, along with finite element methods.