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GUI Lifecycles   (GUIKit Package Tutorial)
Normally a live GUIObject instance will shut down and dispose of itself through the normal user action of closing a window or other interface widget that performs the ...
Extrapolation Method for NDSolve   (Mathematica Tutorial)
Extrapolation methods are a class of arbitrary-order methods with automatic order and step-size control. The error estimate comes from computing a solution over an interval ...
Failure Recovery, Tracing, and Debugging   (Parallel Package Tutorial)
A remote kernel in use may fail at any time, due to hardware, network, or software problems. A failure of a remote kernel will be noticed the next time Parallel Computing ...
Calling .NET from Mathematica   (NETLink Tutorial)
.NET/Link provides Mathematica users with the ability to interact with arbitrary .NET types directly from Mathematica. You can create objects and call methods and properties ...
When you execute a command like NotebookWrite[obj,data] the actual operation of inserting data into your notebook is performed in the front end. Normally, however, the kernel ...
Using Previous Results   (Mathematica Tutorial)
In doing calculations, you will often need to use previous results that you have got. In Mathematica, % always stands for your last result. Ways to refer to your previous ...
Termination Conditions   (Mathematica Tutorial)
Mathematically, sufficient conditions for a local minimum of a smooth function are quite straightforward: x^* is a local minimum if ∇f(x^*)=0 and the Hessian ∇^2f(x^*) is ...
Compilation Target   (Compiled Function Tools Tutorial)
The CompilationTarget option of Compile specifies the target runtime system for the compiled function. The default setting is "MVM", which creates code for the traditional ...
When numerically solving Hamiltonian dynamical systems it is advantageous if the numerical method yields a symplectic map. If the Hamiltonian can be written in separable ...
Delay Differential Equations   (Mathematica Tutorial)
A delay differential equation is a differential equation where the time derivatives at the current time depend on the solution and possibly its derivatives at previous times: ...
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