MSE Questions & Answers + mirrors 2016
Enumerative combinatorics applications in Computer Science
Intuition behind steps in formulating Finite Element Method
What is the difference between Finite Difference Methods, Finite Element Methods and Finite Volume Methods for solving PDEs?
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Upwind differencing scheme in Finite Volume Method (FVM) & mirror
What does shear mean? & mirror
How to prove that $a^2b+b^2c+c^2a \leqslant 3$, where $a,b,c >0$, and $a^ab^bc^c=1$ & mirror
Efficient ways of minimizing a complicated objective “function”? & mirror
Future learning for a math graduate in applied mathematics references
Bessel-like inequality
Commutativity of iterated limits & mirror
Prove $\frac{xy}{5y^3+4}+\frac{yz}{5z^3+4}+\frac{zx}{5x^3+4} \leqslant \frac13$ & mirror
Prove $\sqrt[2]{x+y}+\sqrt[3]{y+z}+\sqrt[4]{z+x} <4$ & mirror
Computing a three-dimensional Lebesgue measure of a bounded set & mirror
Prove $\sum\limits_{cyc}\left(\frac{a^4}{a^3+b^3}\right)^{\frac34} \geqslant \frac{a^{\frac34}+b^{\frac34}+c^{\frac34}}{2^{\frac34}}$
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Problem with finding Karush-Kuhn-Tucker points and checking for global or local minima.
Weight Modification for Computationally-Efficient Nonlinear Least Squares Optimization
$x,y,z \geqslant 0$, $x+y^2+z^3=1$, prove $x^2y+y^2z+z^2x < \frac12$ & mirror
Olympiad Inequality $\sum\limits_{cyc} \frac{x^4}{8x^3+5y^3} \geqslant \frac{x+y+z}{13}$ & mirror
Help me find the solution to the IVP in implicit form? & mirror
Model for spread of infection, with vaccination & mirror
How to solve the following system $\frac{\text{d}x}{\text{d} t} = -Ax + \frac{B}{y} - C$, $ \frac{\text{d}y}{\text{d} t} = -Dx + \frac{E}{y} - F$
A Proportion Question & mirror
prove $f(x,y) \le 3 $ & mirror
Serendipitous mathematical discoveries in recent times
Suppose I have some vector, how can I get a vector containing the nth order interaction terms of its elements?
Need help with proof for Dedekind cuts on $\mathbb{Q}^+$ & mirror
What is the degree of the differential equation $\left|\frac{dy}{dx}\right| + \left|y\right| = 0$?
Dependencies of various of areas of mathematics
Finite Element on surfaces: evaluate solution
Where is the wild use of the Dirac delta function in physics justfied? & mirror
In which sense does Cauchy-Riemann equations link complex- and real analysis? & mirror
Solving for streamlines from numerical velocity field & mirror
Laplace transform for dummies & mirror
Rigorous definition of “differential”
Why doesn't a simple mean give the position of a centroid in a polygon? & mirror
Is there an easy way to determine a point from its barycentric coordinates geometrically? & mirror
Division of regular tetrahedron & mirror
Internal angle bisectors and right-angled triangle?
Missing $1/r$ factor in gradient of polar function & mirror
Formal Power Series as Linear Operators & mirror
Derivation of the Curl formula in cartesian coordinates. & mirror
Maximum value $c$ s.t. $\exists$ a subset $S$ of $\{z_1,z_2,\ldots,z_n\}$ s.t. $\left|\sum_{z\in S}z\right|\geq c$ ($\sum_{i=1}^{n}|z_i|=1$).
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Any employment for the Varignon parallelogram? & mirror
Quadrilateral Interpolation & mirror
Non-Euclidean Geometrical Algebra for Real times Real? & mirror
Irrationals yet as ordered pairs of rationals? & mirror
Additive functions and measure theory & mirror
What is the determinant of exp(matrix)? [duplicate]
Is any real-valued function in physics somehow continuous? & mirror