A program in java to solve neumann boundary value problem?
409704
I may not have written many programs in Java, but that sure as hell doesn't look like Java to me.\n\nEdit: It's actually C as you can see from the includes:\n#include<stdio.h>\n#include<conio.h>\n#include<math.h>\n#include<stdlib.h>\n\nC++ doesn't use <something.h> it just uses plain <something>.
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Fermat's Last Theorem has been solved ashas the Four Color Theorem. The Poincare conjecture has recently been solved. Trisecting a general angle with unmarked straightedge and compass has been shown to be unsolvable (although it is possible with marked straightedge and compass).\n\nHigh on the list of open problems:\n\nRiemann Hypothesis.\nP=NP?\nTwin prime conjecture.\nAre there any odd perfect numbers?\nProof of existence of solutions to Navier-Stokes equations.
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You might try Chisenbop.  See the following on-line references:\n\nhttp://www.cs.iupui.edu/~aharris/chis/chis.html\nhttp://en.wikipedia.org/wiki/Chisenbop
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Try visiting Javadoc. you will find there.
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Domain: (-infinity, +infinity)\nRange: (-infinity, +infinity)
849482
Have you thought about using FFT (Fast Fourier Transform)? That should be easy to implement.
263495
email me for solution
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Use integration by parts.\nu = 4x, du = 4dx\ndv = e^-xdx, v = -e^-x\n\nint(udv) = uv - int(vdu), so\nint(4xe^-x)dx = -4xe^-x - int(-e^-x(4dx) + c\n= -4xe^-x + 4int(e^-x)dx + c\n= -4xe^-x - 4e^-x + c\n= -4e^-x(x+1) + c
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hey!! chek out this website...\nBUT Y DO U WANT TO USE MATLAB FOR SEPARATING EVEN AND ODD?? THERE ARE OTHER METHODS...
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I think that this site will solve all your problems:\n\nhttp://www.jsftutorials.net/
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You might try reading Whitehead and Russell's Principia Mathematica.  I can't promise it will help, as I haven't read it, but I've been told that this issue is addressed.
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Try: allaboutphysics.com I think that might help.
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Good Luck\nhttp://aresgalaxy.sourceforge.net/
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http://en.wikibooks.org/wiki/Modern_Physics:Waves_in_one_Dimension:Problems
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There is a great Cal Tech Video on that.  The one dealing with vectors.  It should be at most larger libraries.
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also try  http://mathworld.wolfram.com/ImplicitDifferentiation.html
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Try Cube: http://www.cubeengine.com