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let $s$ be a $ × $ symmetric matrix $s =egin{bmatrix} & \ & \end{bmatrix} $ compute the first four terms in the taylor expansion of the exponential $e^{\zeta s}$ around $\... matrix-exponential asked jan at : abdullah o. alfaqir bronze badges votes answers views alternatives to the matrix exponential

} rac (c+c^\dagger)pprox x\ rac{ }{ i}(c-c^\dagger)pprox y\ rac (a-b)\... lie-groups lie-algebras matrix-exponential asked jan at : ziofil silver badges bronze badges votes answers views each eigenvalue of $e^x$ is the exponential of an eigenvalue of $x$ let $x \in m(n)$, i was able to show that if $...

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given a supersolution $u$ (classically) of the following heat equation: $$ u_t-\delta u= ext{ in }\omega imes( ,t) $$ is the function $v_{\delta}=u_{\delta}^{ }$ a subsolution of the above heat ... pde regularity-theory-of-pdes parabolic-pde fundamental-solution asked dec ' at : mathlover silver badges

x| ightarrow \... fourier-transform distribution-theory fundamental-solution asked nov ' at : andrew yuan silver badges bronze badges votes answers views assumption such that the explicit formula of heat equation holds in evans pde book, section , theorem . it says that if $f\in c^ _ (\mathbb{r}^n imes...

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the following problem: $$ \max_{x\in\mathbb{r}^n} v(x) = x^\intercal p x, \qquad \text{s.t.}

views matrix calculus: derivative of the form $x^t a y + y^t a x$ consider the column vectors $\boldsymbol{x}(z),\boldsymbol{y}(z) \in \mathbb{r^n}$ and a matrix $\boldsymbol{a}(z) \in \mathbb{r}^{n \times n}$, which are all differentiable functions of $z \in \... matrices derivatives matrix-calculus...

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