EPS's user avatar
EPS's user avatar
EPS's user avatar
EPS
  • Member for 9 years, 9 months
  • Last seen more than 6 years ago
6 votes
Accepted

Cartesian product of dense sets is dense?

6 votes

Shortest and most elementary proof that the product of an $n$-column and an $n$-row has determinant $0$

6 votes
Accepted

Is $\|x\| = \| \overline{x} \|$ in an inner product space?

6 votes
Accepted

Do entries in augmented columns count as pivot?

6 votes

Linear Algebra Versus Functional Analysis

5 votes

How to determine the general polar equation of a circle

4 votes

Evaluate the following limits if they exist (squeeze theorem problem)

4 votes

Check diagonalizability of a matrix without using eigen properties

4 votes

An Alternative Definition of Reductive Lie Algebra?

3 votes
Accepted

In a locally compact Hausdorff space, why are open subsets locally compact?

3 votes

Humorous integration example?

3 votes

Proof that $\lim_{n\to\infty}{\sin{100n}}$ does not exist

3 votes
Accepted

Trigonometric series sum proof

2 votes

If $f$ and $f'$ are integrable, then $f'$ has integral $0$

2 votes

Scalar product and Unit vector

2 votes

If $B^T$ consists of a basis of $\mathrm{im} (A)^\perp$, then $\mathrm{im}(A)=\ker (B)$?

2 votes

Computing $\lim_{(x,y)\to(0,0)}(x^2+1)\cdot\frac{\sin y}{y}$

2 votes

Finding the inverse of $f(x)=|x|-2$

2 votes
Accepted

Invertible composition of linear transformation

2 votes
Accepted

Haar measure of point sets

2 votes

Proof the Similarity of Matrices

2 votes
Accepted

Any sequence $(a_n)$ of real numbers has a subsequence $(a_{n_k})$ such that ($\sin(a_{n_k})$) converges?

2 votes

Preservation of rank implies Invertibility

2 votes

If $G$ acts on $X$ then $\psi: X\to X$ is a bijection

1 vote
Accepted

one to one and onto meaning

1 vote
Accepted

Find the kernel of a linear transformation

1 vote

Is the set of matrices with rank at most $r$ closed?

1 vote
Accepted

Writing a two-form as a wedge product

1 vote

Transformations that are not orthogonal

1 vote
Accepted

If $T$ is onto and the vectors $u_1, u_2, \ldots, u_k$, show $T(u_i)$ span $\mathbb{R}^n$.