References
Function Summary
Static Public Function Summary | ||
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Pointwise Math.abs(x) |
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Pointwise Math.acos(x) |
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add(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise add |
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and(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise and |
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Pointwise Math.asin(x) |
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Pointwise Math.atan(x) |
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atan2(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise Math.atan2(x, y) |
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band(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise band |
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Pointwise Math.bnot(x) |
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Pointwise bor |
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Pointwise bxor |
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Pointwise Math.ceil(x) |
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Pointwise clone(x) |
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Pointwise Math.cos(x) |
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Determinant of matix |
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Create diagonal matrix from vector |
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Get Array dimensions |
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div(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise div |
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dot(x: Array | Number, y: Array | Number): Array | Number |
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eig(A: any, maxiter: any): * Eigenvalues of real matrices |
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eq(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise eq |
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Pointwise Math.exp(x) |
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fft(m: any): * Fast Fourier transform |
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Pointwise Math.floor(x) |
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geq(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise geq |
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Extract a block from a matrix |
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gt(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise gt |
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Generate identity matrix of given size |
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ifft(m: any): * Inverse FFT |
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Inverse of an matrix |
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leq(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise leq |
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Generate evenly spaced values |
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Pointwise Math.log(x) |
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lshift(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise lshift |
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lt(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise lt |
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mod(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise mod |
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mul(m1: Number | Array | Complex | Sparse | Object, m2: Number | Array | Complex | Sparse | Object): Number | Array | Complex | Sparse Pointwise mul |
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Pointwise Math.neg(x) |
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negtranspose(x: any): * neg transpose |
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neq(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise neq |
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Square root of the sum of the squares of the entries of x |
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Pointwise Math.not(x) |
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nrom2Squared(x: Array | Number): Number Sum of the squares of the entries of x |
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or(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise or |
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Create a pointwise function |
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pointwise2(fun: Function): Function Create a pointwise function of two arguments |
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pow(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise Math.pow(x, y) |
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Create an Array of random numbers |
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reciprocal(): * |
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Create an Array by duplicating values |
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Pointwise Math.round(x) |
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rrshift(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise rrshift |
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rshift(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise rshift |
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Set a block of a matrix |
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Pointwise Math.sin(x) |
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spPointwise(fun: Function): Function Create pointwise function for sparse matrix operating on none zero arguments |
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spPointwise2(fun: *): * |
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Pointwise Math.sqrt(x) |
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sub(m1: Number | Array | Complex | Sparse, m2: Number | Array | Complex | Sparse): Number | Array | Complex | Sparse Pointwise sub |
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sup(x: *, s: *, k: *): * |
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Pointwise Math.tan(x) |
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Tensor product ret[i][j] = x[i]*y[j] |
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Matrix transpose |