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95
What is the theme of analysis?
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13
Where does $\pi^2$ appear spontaneously within Physical Phenomenon and Mathematics Equations?
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11
Terence Tao–type books in other fields?
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10
Using the Leibniz Rule to Solve Integral Equation
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8
Why is the Gauss map useful?
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8
Transform Name for $(1-z)/(1+z)$
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8
$dxdy=rdrd\theta$
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8
Proving $\exp (T + S) = \exp (T) \exp (S) = \exp (S) \exp (T)$ for $T,S\in\mathcal{L}(E)$
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6
Proving improper integral convergence implications
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6
How exactly do you calculate matrix $f(A)$ when $A$ is a matrix, $f$ a polynomial?
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6
Fourier Representation of Dirac's Delta Function
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5
If $f$ is Lebesgue measurable on $[0,1]$ then there exists a Borel measurable function $g$ such that $f=g$ a.e.?
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5
When solving a linear system, why SVD is preferred over QR to make the solution more stable?
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5
Spectrum vs eigenvalues
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5
Prove that if $a$ is a real number and $a^3 > a$ then $a^5 > a$
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5
For real part of $z$ and $w >0$, prove $\left|\frac{z - w}{\bar z + w}\right|< 1$?
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5
Notation in definition of Fréchet differentiation
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5
Examples of self adjoint compact operators on Hilbert spaces
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5
$A \subset B$ and $A \subseteq B$, what is the difference?
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5
Definition of Riemannian Curvature Tensor on Wikipedia
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5
A curve with constant curvature and torsion
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5
Stone Weierstrass Theorem fails with "polynomials in sin x"
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5
let $ f(x)=\frac{1}{1+x^{2}}$ find $\lim _{p \to \infty } \|f \|_{p}$?
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5
wedge product of $0$ and $dx$
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