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See:
Description
| Interface Summary | |
|---|---|
| Interpolator | Re-implementation of Scenario Interpolator. |
| R1RNFunction | Interface for n-dimensional curves f : R^1 -> R^n. |
| Shapeable | Indicate that the class may support a native Shapeable.toShape(double, double)
method. |
| Shaper | Turn a R1RNFunction into a Shape. |
| Class Summary | |
|---|---|
| BisectionSolver | Bisection root-finding algorithm. |
| CSplineInterpolator | The numerical algorithms are adapted from "Meyberg/Vachenauer": Hoehere Mathematik I, second edition. |
| CurveCombined<T extends R1RNFunction> | Combined curve. |
| CurveCombined.Part<U extends R1RNFunction> | One segment of the combined curve. |
| CurveFkt | A n-dimensional, continuous curve R -> R^n based on
R1R1Functions. |
| Distance2DSq | The distance between two R1RNFunctions - only 2 dimensions used. |
| Interpolators | Provides a number of built-in implementations of the Interpolators.LinearInterpolator
interface. |
| Interpolators.LinearInterpolator | |
| MathVec | Helper class that brings some (2D-)vector artihmetics. |
| NaturalShaper | Use Shapeable.toShape(double, double) only. |
| NewtonSimpleSolver | Very simple implementation of Newton's root-finding algorithm. |
| Polynome | Polynomes of n-th grade. |
| PolynomeCurve | Multidimensional curves of polynomes. |
| R1R1Function | A one-dimensional function f : R^1 -> R^1. |
| R1RNFunctionImpl | Abstract base class for n-dimensional curves f : R^1 -> R^n. |
| ShaperUtils | Helper for convenient approximated Java2D drawing of arbitratry
R1RNFunctions with at least 2 dimensions. |
Generic math helpers without dependencies to other jcurl
packages. Could even be a separate binary - therefore it's package name
is not org.jcurl.core.math
First of all every library is likely to bring unneeded/unwanted stuff but this core library should remain slim and fast, concerning both download and runtime. It should be useable within applets or java webstart over slow networks. Therefore it also has to have as few dependencies as possible.
Second the requirements here are rather simple. R^1
-> R^3 monotone, C1 continuous functions. That's all.
Third I use a dirty trick to pack up spatial (2D) and
angular position and speed into one 3D Rock. This contradicts the JSR-275 measure concept,
so jscience will not like this.
But nevertheless the following libs were examined:
I admit that jscience is really tempting. I'll keep an eye on it.
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