Thu, November 22, 2018
Public Access Category: All |
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- Time:
- 11:00am-12:15pm
- Location:
- Room No 216 Department of Mathematics
- Description:
- PDE seminar on Control and homogenization:
Title: Control of wave equation.
Time: Thursday, 22-11-18, 11am-12:15pm.
Venue: Room 216
Speaker: Debanjana Mitra.
Abstract: In this talk, we will discuss the controllability of wave
equation with variable coefficients. The main objectives are to understand
the proof of the observability inequality and how the constants in the
inequality depend on the coefficients of the wave equation.
- Time:
- 11:30am-12:30pm
- Location:
- Ramanujan Hall, Department of Mathematics
- Description:
- Commutative algebra seminar
Time: 22 Nov, Thursday, 11am-12noon.
Venue: Ramanujan Hall.
Speaker : Tony J. Puthenpurakal.
Title: On p_g ideals.
Abstract: Let $(A,\m)$ be an excellent normal domain of dimension two.
We define an $\m$-primary ideal $I$ to be a $p_g$-ideal if the Rees algebra
$A[It]$ is a \CM \ normal domain. When $A$ contains an algebraically
closed field $k \cong A/\m$ then Okuma, Watanabe and Yoshida proved that
$A$ has
$p_g$-ideals and furthermore product of two $p_g$-ideals is a $p_g$ ideal.
In this talk we show that if $A$ is an excellent normal domain of
dimension two containing a field $k \cong A/\m$ of characteristic zero
then also $A$ as $p_g$-ideals. Furthermore product of two $p_g$-ideals is
$p_g$.
- Time:
- 3:00pm-4:00pm
- Location:
- Ramanujan Hall, Department of Mathematics
- Description:
- Analysis Seminar.
Time:Friday, 22 November, 3-4 pm.
Venue: Ramanujan Hall.
Speaker: Soumalya Joardar.
Title: Quantum Symmetry and graph C*-algebra.
Abstract: is attached.
- Time:
- 4:00pm-5:00pm
- Location:
- Ramanujan Hall, Department of Mathematics
- Description:
- Mathematics Colloquium
Time: 4.00-5.00 pm, Wednesday, 21 November , 2018.
Venue: Ramanujan Hall
Speaker: Hema Srinivasan
Affiliation: University of Missouri, Columbia, MO, USA
Title: Resolutions of Semigroup Rings
Abstract: We consider the semigroup rings $S = k[t^{a_i}| 1\le i\le n]
\subset k[t]$ of embedding dimension $n$ over a field $k$. We write $S =
k[x_1, \ldots, x_n]/I_{a_1, \ldots, a_n}$ and explicitly construct the
minimal free resolutions of $S$ over $k[x_1, \ldots, x_n]$ when ${a_1,
\ldots, a_n}$ are special and derive formulae for the invariants such as
Betti Numbers, Cohen-Macaulay type, Frobenius numbers, Hilbert Series and
Regularity.
- Time:
- 5:30pm-6:15pm
- Location:
- Room No 105 Department of Mathematical
- Description:
- CACAAG seminar.
Time: Thursday, 22 November, 5:30-6:15.
Venue: Room 105.
Speaker: Madhusudan Manjunath.
Title: Combinatorial Brill-Noether Theory, Stanley Theory,
Castelnuovo-Mumford Regularity.
Abstract: We discuss ongoing work where we relate Brill-Noether theory on
a finite graph to homological invariants of certain modules associated to
it. Our approach resembles Stanley's commutative algebraic approach to
enumeration of magic squares.