The influence of hydrostatic pressure on tissue engineered bone development
Whiteley, J
Nessler, K
Henstock, J
El Haj, A
Waters, S
Osborne, J
Journal of Theoretical Biology
volume 394
issue 2016
149-159
(18 Jan 2016)
doi:10.1016/j.jtbi.2015.12.020
Two-Dimensional Modeling of Electron Flow Through a Poorly Conducting Layer
Black, J
Breward, C
Howell, P
SIAM Journal on Applied Mathematics
volume 75
issue 2
289-312
(04 Jan 2015)
doi:10.1137/140984105
Wrinkling, creasing, and folding in fiber-reinforced soft tissues
Stewart, P
Waters, S
El Sayed, T
Vella, D
Goriely, A
Extreme Mechanics Letters
volume 8
22-29
(01 Sep 2016)
doi:10.1016/j.eml.2015.10.005
Wrinkling, creasing, and folding in fiber-reinforced soft tissues
Stewart, P
Waters, S
El Sayed, T
Vella, D
Goriely, A
Extreme Mechanics Letters
volume 8
22-29
(01 Sep 2016)
doi:10.1016/j.eml.2015.10.005
Thu, 10 Mar 2016
12:00
12:00
L6
Sharp decay estimates for waves on black holes and Price's law
Dejan Gajic
(Cambridge)
Abstract
Price’s law postulates inverse-power polynomial decay rates for solutions to the wave equation on Schwarzschild backgrounds with respect to appropriately normalized null coordinates. Polynomial decay rates as a lower bound are known in the physics literature as “late-time power law tails”. I will discuss new physical space methods for proving sharp decay rates for solutions to the wave equation on a class of asymptotically flat, stationary, spherically symmetric spacetimes, establishing in particular the upper bounds and lower bounds in Price’s law on Schwarzschild. This work has been done jointly with Yannis Angelopoulos and Stefanos Aretakis.
Everyone knows that Moore’s law says that computers get cheaper at an exponential rate. What is not as well known is that many other technologies that have nothing to do with computers obey a similar law. Costs for DNA sequencing, some forms of renewable energy, chemical processes and consumer goods have also dropped at an exponential rate, even if the rates vary and are typically slower than for computers.
Mon, 18 Jan 2016
16:00 -
17:00
L3
4th moment of quadratic Dirichlet L-functions in function fields
Alexandra Florea
(Stanford University)
Abstract
We discuss moments of $L$-functions in function fields, in the hyperelliptic ensemble, focusing on the fourth moment of quadratic Dirichlet $L$-functions at the critical point. We explain how to obtain an asymptotic formula with some of the secondary main terms.