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books book-design asked nov at : akira okumura bronze badges votes answers k views isn't latex a complete software for producing books?
many pdf of math books that i have, i am sure ( %) that they has been typesetted using (pdf)latex. but when i check their properties in pdf reader, the pdf producer name isn't (pdf)latex surprisingly ... pdftex book-design adobe asked nov at : c.f.g silver badges bronze badges votes answer views header...
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silver badges bronze badges votes answers views task about recurrence relations.
i know this is supposed to have solutions but what i got was $ \pmod { } + t$... discrete-mathematics modular-arithmetic diophantine-equations asked hours ago silenceonthewire silver badges bronze badges votes answer views how to know when it's possible to solve a modular equation?...
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vector trying to implement an extended information filter and i have difficulty computing the jabobians related to the below: given a $ \times $ rotation matrix $\mathbf{r}$ and the so( ) logarithmic map ... logarithms partial-derivative rotations matrix-exponential asked hours ago damuno bronze badges
partial-derivative asked days ago minbiao bronze badges votes answers views showing invariance of discriminant of pde under coordinate transformation let (x,t) -> (alpha(x,t), beta(x,t)), with the jacobian not equal to . i managed to find u_x = (u_alpha . alpha_x) + (u_beta . beta_x) and u_t easily...
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i'm trying to study for a test tomorrow but i'm looking over the answers for this practice test and i genuinely don't ... statistics discrete-mathematics recurrence-relations recursion asked hours ago grayish bronze badges vote answers views solving a recurrence relation $ a_{n- } - $ suppose you have
$$a_n = a_{n- } $$ $$= ( a_{n- } ... sequences-and-series analysis recurrence-relations geometric-progressions asked hours ago art silver badges bronze badges votes answer views find a recursive formula for a closed formula recursively at infinity i have a recursive sequence defined as such: $$ \left...
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.$ ... real-analysis functional-analysis eigenvalues-eigenvectors hilbert-spaces compact-operators asked hours ago zugzug silver badges bronze badges votes answer views a compact operator that is the limit of finite rank operators i'm with trouble to solve (b).
i have been looking for some information about compact operators on a hilbert space and i have found the following definitions for this concept: $t:h\to h$ is ... operator-theory hilbert-spaces compact-operators asked dec ' at : mathlife silver badges bronze badges vote answer views bound of trace norm...
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bronze badges votes answers views how to show $d(\exp_p(tv),\exp_p(tw))=ert t ert\cdot\vert v-w \vert+o(t^ )$?
i'm self-studying peter petersen's riemannian geometry book. this is exercise .( ) in the book: exercise ) $m$ is a $n$-dimensional riemannian manifold, $p\in m$, and $\exp_p:b( ,arepsilon)\... differential-geometry riemannian-geometry asked yesterday kgeo silver badges bronze badges vote answers views...
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a problem in my real analysis class asks for me to show that this is true, but i am a bit confused by it. if i take the set $s = (\sqrt{ }, \sqrt{ }) \cap \mathbf{q}$, then inf $s$ = $\sqrt{ }$ but it ... real-analysis supremum-and-infimum asked hours ago barbaricglass bronze badges votes answer views
bronze badges votes answer views let $a, b \subseteq \mathbb r$ be two non empty sets of real numbers that are bounded above... how do you show that if $\sup a $ s.t....
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