Question

How to efficiently compute the maximum for this class of constrained polynomials?

score 18 · Answer 1 · 2017-12-12 12:06:37

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How to efficiently compute the maximum for this class of constrained polynomials?

Published on 12 Dec 2017 - 12:06

score 18 · Answer 2 · 2026-03-18 15:24:14

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Finding a specific solution from a linearly dependant set of vectors

Published on 18 Mar 2026 - 15:24

score 18 · Answer 3 · 2017-12-05 06:26:26

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Evaluate my proof on convergence and accumulation points

Published on 05 Dec 2017 - 6:26

score 18 · Answer 4 · 2026-03-18 15:24:14

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Statements about suprema and infima of an index set $I$ and sets $A_i$

Published on 18 Mar 2026 - 15:24

score 18 · Answer 5 · 2017-12-03 00:39:30

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Chain of normal domains for $GL_n(\mathbb{F}_p)$

Published on 03 Dec 2017 - 0:39

score 18 · Answer 6 · 2017-12-02 10:15:00

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why does the value function often have the same functional form as the instantaneous target function?

Published on 02 Dec 2017 - 10:15

score 18 · Answer 7 · 2026-03-18 15:24:15

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Interpreting Sequences and their set Notation

Published on 18 Mar 2026 - 15:24

score 18 · Answer 8 · 2026-03-18 15:24:14

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Complexity of feasibility of adding edges to a weighted digraph problem without forming SCC with positive arcs

Published on 18 Mar 2026 - 15:24

score 18 · Answer 9 · 2017-11-25 17:08:48

18

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Integrating $\int_{-4}^0\sin(z(1+w))dz = \frac{-1}{1+w}+\frac{1}{1+w}\cos(4(1+w))$

Published on 25 Nov 2017 - 17:08

score 18 · Answer 10 · 2017-11-24 18:46:30

18

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If $\sum c_n v^{(n)}=0 $ where $\left \{v^{(n)} \right \}$ is an idependent set in a Banach space. is $c_n=0$?

Published on 24 Nov 2017 - 18:46

score 18 · Answer 11 · 2017-11-18 09:41:34

18

Views

Can you suggest some source(s) from where one can practice problems on Network routing games (Game Theory)?

Published on 18 Nov 2017 - 9:41

score 18 · Answer 12 · 2017-11-16 14:51:25

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Views

Let $f(n) = 2^\sqrt{n}$ and $g \in \mathbb{R}[T] \implies g = \mathcal{O}(f)$.

Published on 16 Nov 2017 - 14:51

score 18 · Answer 13 · 2017-11-14 14:01:03

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Views

How to show that all normals subgroups are exactly the kernel of morphisms definite on G?

Published on 14 Nov 2017 - 14:01

score 18 · Answer 14 · 2017-11-12 12:42:11

18

Views

Prove $L_i(a_j)=\delta_{ij}$ for $1\leq i,j\leq n$ (Lagrange Interpolation)

Published on 12 Nov 2017 - 12:42

score 18 · Answer 15 · 2017-11-12 12:38:14

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Find all tangential vectors of A

Published on 12 Nov 2017 - 12:38

List Question

How to efficiently compute the maximum for this class of constrained polynomials?

Finding a specific solution from a linearly dependant set of vectors

Evaluate my proof on convergence and accumulation points

Statements about suprema and infima of an index set $I$ and sets $A_i$

Chain of normal domains for $GL_n(\mathbb{F}_p)$

why does the value function often have the same functional form as the instantaneous target function?

Interpreting Sequences and their set Notation

Complexity of feasibility of adding edges to a weighted digraph problem without forming SCC with positive arcs

Integrating $\int_{-4}^0\sin(z(1+w))dz = \frac{-1}{1+w}+\frac{1}{1+w}\cos(4(1+w))$

If $\sum c_n v^{(n)}=0 $ where $\left \{v^{(n)} \right \}$ is an idependent set in a Banach space. is $c_n=0$?

Can you suggest some source(s) from where one can practice problems on Network routing games (Game Theory)?

Let $f(n) = 2^\sqrt{n}$ and $g \in \mathbb{R}[T] \implies g = \mathcal{O}(f)$.

How to show that all normals subgroups are exactly the kernel of morphisms definite on G?

Prove $L_i(a_j)=\delta_{ij}$ for $1\leq i,j\leq n$ (Lagrange Interpolation)

Find all tangential vectors of A

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