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    Related websites

    definition - What is Convolution? - Mathematics Stack Exchange

    WEBSep 6, 2015 — The definition of convolution is known as the integral of the product of two functions $$(f*g)(t)\int_{-\infty}^{\infty} f(t -\tau)g(\tau)\,\mathrm d\tau$$ But what does the product of the functions give? Why are is it being integrated on negative infinity to infinity? What is the physical significance of the convolution?

    Math.stackexchange.com


    Intuition behind convolution - Mathematics Stack Exchange

    WEBIntuition for convolution. A convolution is an amount of overlap of one function f as it is shifted over another function g at a given time offset. Let’s say we are transforming a certain function f (t) by passing it through a filter g (t) to get the output h (t): f(t) -> [ g(t) ] -> h(t)

    Math.stackexchange.com


    Derivative of convolution - Mathematics Stack Exchange

    WEB29. Definition: h(x) = f ∗ g(x) = ∫Af(x − t)g(t)dt where A is a support of function q(), i.e. A = {t: q(t) ≠ 0} Let's calculate derivative: dh dx = lim dx → 0(∫Af(x + dx − t)g(t)dt − ∫Af(x − t)g(t)dt) dx = lim dx → 0(∫A(f(x + dx − t) − f(x − t)) dx g(t)dt) If we assume that there exists some integrable function q(t

    Math.stackexchange.com


    What is the convolution of a function - Mathematics Stack Exchange

    WEBThe delta "function" is the multiplicative identity of the convolution algebra. That is, $$\int f(\tau)\delta(t-\tau)d\tau=\int f(t-\tau)\delta(\tau)d\tau=f(t)$$ This is essentially the definition of $\delta$: the distribution with integral $1$ supported only at $0$.

    Math.stackexchange.com


    real analysis - Convolution of two gaussian functions

    WEBApr 16, 2016 — There is a mistake after the first substitution : indeed, if t = u − x/2, then x − t = x − (u − x/2) = 3x/2 − u. You can also see that there is something that goes wrong by seeing that v = u − x/2 = (t + x/2) − x/2 = t. You should end up with a new gaussian : take the Fourier tranform of the convolution to get the product of two

    Math.stackexchange.com


    Can someone intuitively explain what the convolution integral is?

    WEBIntuition for convolution. A convolution is the amount of an overlap area of one function f as it is shifted over another function g at a given time offset. Example using discrete valued functions. Let’s say we are transforming a certain function f(t) by passing it through a filter g(t) to get the output h(t): f(t) -> [ g(t) ] -> h(t)

    Math.stackexchange.com


    Proving commutativity of convolution $(f \\ast g)(x) = (g \\ast f)(x)$

    WEBStack Exchange Network. Stack Exchange network consists of 183 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build their careers.

    Math.stackexchange.com


    What is convolution, how does it relate to inner product?

    WEBOct 25, 2022 — convolution is a way of collecting like terms in a discrete or continuous sum. For example, \begin{align}

    Math.stackexchange.com


    probability - $n$-fold convolution of a CDF with itself

    WEBOct 11, 2020 — We want to find random variables Yi which depend on x such that E[Yi] = F (n) (x) and then show that the sum of Yi 's is also a random variable with finite expectation. The issue we are having is that we are not sure that our understanding of the n -fold convolution of F with itself is correct. We think that F (n) (x) = ∫x 0⋯∫x 0F(x −

    Math.stackexchange.com


    2D convolution of two circles - Mathematics Stack Exchange

    WEBJan 18, 2021 — To find the two regions, we need to find the angles ± θ ′ c where the boundaries of the 2 disks intersect. So substituting the equation for the one boundary, r ′ = a, into the equation for the other boundary: b = √a2 + r2 − 2arcosθ ′ c. we end up with. θ ′ c = cos − 1[r 2a(1 − (b + a)(b − a) r2)]

    Math.stackexchange.com


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