Reputation
1,685
Top tag
Next privilege 2,000 Rep.
Edit questions and answers
Badges
10 18
Impact
~45k people reached

  • 0 posts edited
  • 0 helpful flags
  • 44 votes cast
Jun
23
asked Can all real/complex vector spaces be equipped with a Hilbert space structure?
Jun
14
revised Is there a terminological difference between “sequence” and “complex” in homology theory
added 65 characters in body
Jun
14
asked Is there a terminological difference between “sequence” and “complex” in homology theory
May
7
revised Preconditioning and effects on precision of solution of LSE
corrected reference
May
3
asked Preconditioning and effects on precision of solution of LSE
Apr
5
comment Boundedness of a Solution Operator
@user17904: You need to show that for Sobolev space $H$ of sufficient regularity the trace from $H$ to $L^2(\partial\Omega)$ has closed range. Than a bounded right-inverse exists by functional analysis. Typically, you can prove surjectivity, say, by partition of unity, smoothing and an explicit construction.
Mar
20
revised fundamental theorem of linear inequalities
added 336 characters in body
Mar
7
comment pseudoinverse under change of norm
I have completely rewritten the question.
Mar
7
revised pseudoinverse under change of norm
complete rewrite
Mar
7
accepted What can be said about the minimizer of $\| b - A x \| ^2+ \| x \|^2$?
Mar
7
asked pseudoinverse under change of norm
Mar
7
asked What can be said about the minimizer of $\| b - A x \| ^2+ \| x \|^2$?
Mar
6
asked Mappings preserving convex polyhedra
Mar
4
comment An variation of “Lk” in simplicial complexes
@StefanH.: Yes, thanks.
Mar
4
revised An variation of “Lk” in simplicial complexes
edited body
Mar
4
asked An variation of “Lk” in simplicial complexes
Feb
23
awarded  Popular Question
Feb
13
comment How can not-equals be expressed as an inequality for a linear programming model
It is intutive it does not work, because polyhedrons are convex and closed, while not-equals correspond to non-convex open regions.
Feb
13
asked fundamental theorem of linear inequalities
Feb
1
accepted Expansion of $x^{-1/2}$ at $0$