Koushik
|
Registered User
|
I am interested in Operator Theory and Operator Algebras. Differential Geometry and its quantization via.NCG fascinates me deeply.
Besides,I am B.Math(Hons.) IIIrd yr student at Indian Statistical Institute,Bangalore.
It's in the physics-inspired maths rather than other way round that I look for inspiration.
|
|
Apr 21 |
accepted | Possible directions in noncommutative geometry |
|
Apr 21 |
comment |
Possible directions in noncommutative geometry i think so but I being a newbie myself I couldn't resist to pour my knowledge over |
|
Apr 21 |
comment |
Possible directions in noncommutative geometry it's my personal opinion but I think the second approach may go a long way in the future.the heart of the approach is "arveson conjecture" which relates homogeneous varieties in the unit ball of $C^n $ with essential normality of d-shift operators vaguely |
|
Apr 21 |
answered | Possible directions in noncommutative geometry |
|
Apr 11 |
asked | complex dynamics in several variables |
|
Apr 3 |
comment |
invariant subspace equivalent form peter rosenthal communicated to me that the invariant subspace is closed |
|
Apr 1 |
comment |
invariant subspace equivalent form the worst thing i am not being able to find the paper.the book gives no reference for this paper |
|
Mar 31 |
asked | invariant subspace equivalent form |
|
Mar 31 |
answered | Corona Theorem in several variables |
|
Mar 14 |
comment |
PhD in operator algebras and non-commutative geometry evans works in operator algebra and TQFT |
|
Mar 14 |
comment |
PhD in operator algebras and non-commutative geometry penn-state in usa paul baum is there,vanderblit jones,kasparov,connes spends few months there.In UK there is lancaster university(martin lindsay,many others check their website),glassgow(joachim zacharius), cardiff university(David E.Evans) these are all I know. |
|
Mar 11 |
comment |
Not especially famous, long-open problems which higher mathematics beginners can understand yes. most of the things are not known about toeplitz operator. I find most of operator theory like number theory.beautiful,devoid of much applications and abound in difficult problems |
|
Mar 10 |
asked | maxwell’s equations and hodge theory |
|
Mar 10 |
comment |
Is $C^{\infty}[0,1]$ or $S$ separable? possibly that can be taken care of by taking truncated taylor series and having rational coefficients |
|
Mar 10 |
answered | Is $C^{\infty}[0,1]$ or $S$ separable? |
|
Mar 7 |
comment |
How to find the tensor product of modules that we don’t know a basis for them? who are you?someone from isi?i say this because the same question was raised in our class |
|
Mar 5 |
revised |
examples of functions in hardy space and bergman space added 141 characters in body; added 9 characters in body |
|
Mar 4 |
revised |
examples of functions in hardy space and bergman space added 114 characters in body |
|
Mar 4 |
asked | examples of functions in hardy space and bergman space |
|
Mar 2 |
comment |
a problem in functional analysis that erdos solved in 2 lines both problem much less the solution is given there.i may be very much possible that someone here might be knowing that. |
|
Mar 2 |
comment |
a problem in functional analysis that erdos solved in 2 lines @todd, that's also what I think.I am curious to know how a 30 page solution can be reduced to 2 lines. |
|
Mar 1 |
asked | a problem in functional analysis that erdos solved in 2 lines |
|
Feb 24 |
comment |
spectacular applications of functional analysis in resolutions of apparently unrelated problems can you please provide link for the proof. |
|
Feb 24 |
comment |
spectacular applications of functional analysis in resolutions of apparently unrelated problems rep. theory,functional analysis,harmonic analysis are quite intimately related.so i am not looking for them.i would look into margaulis.thnx for the information |
|
Feb 24 |
asked | spectacular applications of functional analysis in resolutions of apparently unrelated problems |
|
Feb 23 |
revised |
Not especially famous, long-open problems which higher mathematics beginners can understand added 5 characters in body; added 55 characters in body |
|
Feb 23 |
comment |
Upper bound for real part of Riemann Zeta function zeros Prof.B.Bagchi spent 20 yrs trying to prove RH. |
|
Feb 23 |
comment |
Upper bound for real part of Riemann Zeta function zeros you may contact Prof.Bhaskar Bagchi of ISI,Bangalore.He was arguably the most interested person in India in RH.or you may contact me at bmat1013@isibang.ac.in. I am from ISI,Bangalore. |
|
Feb 23 |
answered | Not especially famous, long-open problems which higher mathematics beginners can understand |
|
Feb 21 |
asked | Blaschke condition on upper half plane |
|
Feb 19 |
comment |
Maximal ideals of the algebra of measurable functions nice question to begin with. |
|
Feb 18 |
comment |
Diff(M) and connectedness i don't see why Diff(M) should be a subsheaf of C(M). |
|
Feb 18 |
comment |
Diff(M) and connectedness i am asking both way |
|
Feb 18 |
asked | Diff(M) and connectedness |
|
Feb 18 |
asked | problems from the scottish book |
|
Feb 15 |
awarded | ● Enthusiast |
|
Feb 12 |
revised |
dreams of mathematics(ramannujan) others? added 116 characters in body; edited tags |
|
Feb 12 |
asked | dreams of mathematics(ramannujan) others? |
|
Feb 8 |
answered | Riemannian Geometry Introductory Text |
|
Feb 8 |
asked | group of diffeomorphisms of a manifold |
|
Feb 8 |
comment |
How many proofs that $\pi_n(S^n)=\mathbb{Z}$ are there? this should be community wiki |
|
Feb 6 |
comment |
applications of gauss-bonnet theorem i don't think it is unsuitable to ask questions here specially when many questions have already been asked in a similiar vien |
|
Feb 6 |
comment |
applications of gauss-bonnet theorem thanks.but what i want is applications to prove some classical results |
|
Feb 6 |
asked | applications of gauss-bonnet theorem |
|
Feb 5 |
awarded | ● Nice Question |
|
Feb 5 |
comment |
open problems in Seiberg-Witten Theory on 4-Manifolds this was precisely the thing I was wondering after glossing through Ian Nicoalescu's book on "Sieberg-Witten Theory on 4 manifolds" |
|
Feb 5 |
comment |
open problems in Seiberg-Witten Theory on 4-Manifolds it's just amazing to see the witten's works.thanks for the link. |
|
Feb 5 |
asked | open problems in Seiberg-Witten Theory on 4-Manifolds |
|
Feb 3 |
revised |
Trichotomies in mathematics added 85 characters in body; added 10 characters in body |
|
Feb 3 |
answered | Trichotomies in mathematics |
