MathNet.Numerics 3.14.0-beta01

Math.NET Numerics is the numerical foundation of the Math.NET project, aiming to provide methods and algorithms for numerical computations in science, engineering and every day use. Supports .Net 4.0, .Net 3.5 and Mono on Windows, Linux and Mac; Silverlight 5, WindowsPhone/SL 8, WindowsPhone 8.1 and Windows 8 with PCL portable profiles 7, 47, 78, 259 and 328; Android/iOS with Xamarin.

Showing the top 20 packages that depend on MathNet.Numerics.

Packages Downloads
Akka.Persistence.TCK
Testkit for Persistence actor support for Akka.NET
3

FFT: MKL native provider backend. FFT: 2D and multi-dimensional FFT (only supported by MKL provider, managed provider pending). FFT: real conjugate-even FFT (only leveraging symmetry in MKL provider). FFT: managed provider significantly faster on x64. Provider Control: separate Control classes for LA and FFT Providers. Provider Control: avoid internal exceptions on provider discovery. Linear Algebra: dot-power on vectors and matrices, supporting native providers. Linear Algebra: matrix Moore-Penrose pseudo-inverse (SVD backed). Root Finding: extend zero-crossing bracketing in derivative-free algorithms. Window: periodic versions of Hamming, Hann, Cosine and Lanczos windows. Special Functions: more robust GammaLowerRegularizedInv (and Gamma.InvCDF). BUG: ODE Solver: fix bug in Runge-Kutta second order routine ~Ksero

.NET Framework 3.5

.NET Framework 4.0

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6.0.0-beta1 5 11/17/2024
5.0.0 2 11/19/2024
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4.15.0 3 11/19/2024
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4.9.1 2 11/19/2024
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4.8.0-beta02 3 11/19/2024
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4.0.0-beta03 3 11/19/2024
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4.0.0-alpha04 2 11/19/2024
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3.20.2 2 11/19/2024
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3.17.0 3 11/19/2024
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3.14.0-beta03 3 11/19/2024
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3.14.0-beta01 4 11/19/2024
3.13.1 2 11/19/2024
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3.12.0 2 11/19/2024
3.11.1 3 11/19/2024
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3.3.0-beta2 3 11/19/2024
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3.2.3 2 11/19/2024
3.2.2 4 11/19/2024
3.2.1 2 11/19/2024
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3.1.0 2 11/19/2024
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3.0.0-beta05 3 11/19/2024
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3.0.0-beta02 3 11/19/2024
3.0.0-beta01 3 11/19/2024
3.0.0-alpha9 2 11/19/2024
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3.0.0-alpha7 2 11/18/2024
3.0.0-alpha6 4 11/19/2024
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3.0.0-alpha4 2 11/19/2024
3.0.0-alpha1 2 11/19/2024
2.6.2 2 11/19/2024
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2.1.1 2 11/19/2024