| bio | website | math.ohio-state.edu/~edgar |
|---|---|---|
| location | Denver, CO | |
| age | ||
| visits | member for | 2 years, 10 months |
| seen | 8 mins ago | |
| stats | profile views | 2,671 |
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4m |
answered | Infinite sum convergence $ \sum_{i\geq 1}\frac{1}{x^i-y^i}$ |
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23m |
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Is the following set empty? Yes, the dimension of any space (in this case zero) is the cardinal of any basis (in this case, the empty set). |
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18h |
answered | Solutions of $x\frac{\partial \psi}{\partial x} + y \frac{\partial \psi}{\partial y} + \psi = f(x)e^{-2\pi i y}$? |
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1d |
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Measurability is true? Do you know some limit theorems for integrals? Can you find one that fits this situation? |
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1d |
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Integral sign with circle (AND arrow on the circle) through it Any notation is used however the author chooses to use it. Of course is can mean a non-closed curve. I would not use it that way, but so far Congress has not outlawed that use! |
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2d |
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Does it make sense to talk about the concatenation of infinite series? ALSO: mathematicians use the word "series" for a sum of terms. You are not using it that way. |
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2d |
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Riemann integral and Lebesgue integral The integral on the right is a Riemannn integral, since the integrand is a nonincreasing function. |
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2d |
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A Question about Doctoral Theses in Mathematics Yes, this fits best in a "discussion" forum, and not in a "question and answer" forum. |
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2d |
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Polynomial Equations for the Rank of a Power of a Matrix For a $1\times 1$ matrix, you expect $x \ne 0$ to be the solution set of some polynomial equation? Probably rank $\le k$ will be possible, though. |
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2d |
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Question about Lambert W function Maybe more practical: solve $x^x=11$ numerically for $x$ using Newton's method. |
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2d |
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Question about Lambert W function added 1610 characters in body |
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May 21 |
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Question about Lambert W function I'd use the Corless et al reference in another answer: math.stackexchange.com/a/398435/442 |
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May 21 |
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Question about Lambert W function added 151 characters in body |
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May 21 |
answered | Question about Lambert W function |
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May 21 |
answered | what is exactly analytic continuation of the product log function |
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May 21 |
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Prove that $\int_{-\infty}^{\infty} \sin x \, dx = 0 $ As pointed out in the comments, as an improper Riemann integral it diverges. Also, as a Lebesgue integral it diverges. If mathematicians write an integral, it is generally one of these two. So: anyone who claims the answer is zero should say what integral THEY are using. |
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May 21 |
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convergence of series question This seems to come from a textbook. Just before this there should be some explanation and examples computed of similar type. |
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May 20 |
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How to evaluate the integral $\int e^{x^3}dx $ This answer seems correct for $x<0$. |
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May 20 |
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Convolution of r.v.'s Do the case $N=2$. Write down the definition of $F_{X_1+X_2}$. What do you get? |
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May 20 |
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What is $\int x^re^xdx$? Maple expresses $\int x^r e^x dx$ in terms of the incomplete Gamma function, but only because that is essentially the definition. |