An infinite descent into pure mathematics ?

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TeXting the FORMULARY - DTIC
for simplicity. (For physical background of this problem, see [BE].) In this paper we study the location of the blow-up set of the solutions $u_{D}$.
Title Extreme points of an intersection of operator intervals ... - CORE
and define $uOj=\psi_{j}(H)u_{0}$ and $u_{j}(t)=\psi_{j}(H)u(t)=e^{-:tH}u_{0j}$ , $j=0,1$, $\ldots$ , where $\psi_{j}(x)=\psi(x/2^{j})$ , $j=1,2$, $\ldots$ .
On the Heat Equation in a Half-Space with a Nonlinear Boundary ...
$\langle 1.6)_{s}$. $L_{m}:G^{\infty}/G^{s}arrow G^{\infty}/G^{s}$. $(1\leqq s<\infty)$ . Here, we always assume that the coefficients of $L_{m}$ are in the ...



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