Date

2018年6月18日 (月) 14:00 15:00

Self-assembled glassy plasmonic nanostructures: fabrication and properties

By Semyon Chervinskii

Date

2018年5月16日 (水) 16:00 17:00

"Structural analysis of biological macromolecules using 3D cryo-electron microscopy"

by Jaekyung Hyun (PhD), Nano-Bio Electron Microscopy Research Group

Korea Basic Science Institute (KBSI)

Date

2018年5月18日 (金) 16:30

Internal Seminar: Vladimir Dinets, Science and Technology Group

Friday, May 18th, C700, 4:30pm

Date

2018年5月18日 (金) 16:00

Internal Seminar: Mathias Mikkelsen, PhD Student, Quantum Systems Unit

Friday, May 18th, C700, 4pm

Date

2018年5月23日 (水) 16:00 17:00

The seminar aims to introduce research topics in topology, geometry and its interactions with other sciences. Anyone interested in mathematics is welcome to attend.

Alternating knots are some of the simplest knots to describe, and they occur frequently in low crossing knot tables. Most alternating knots have a complement that admits a hyperbolic metric: a metric with constant curvature -1. However, it is difficult to relate the hyperbolic geometry of these knots to their diagrams, and there are several open conjectures on possible relationships. In this talk, Jessica Purcell (Professor at Monash University, Melbourne) will address one such conjecture, concerning cusp volume.

Date

2018年5月22日 (火) 15:00 16:00

The seminar aims to introduce research topics in topology, geometry and its interactions with other sciences. Anyone interested in mathematics is welcome to attend.

Associated to a cusped hyperbolic 3-manifold is a cusp shape, which is a point in the Teichmuller space of the torus. It is natural to ask which points in Teichmuller space arise. This is the second talk on this topic by Jessica Purcell (Professor at Monash University, Melbourne).

Date

2018年5月21日 (月) 15:00 16:00

The seminar aims to introduce research topics in topology, geometry and its interactions with other sciences. Anyone interested in mathematics is welcome to attend.

Associated to a cusped hyperbolic 3-manifold is a cusp shape, which is a point in the Teichmuller space of the torus. It is natural to ask which points in Teichmuller space arise. Jessica Purcell (Professor at Monash University, Melbourne) will introduce cusp shapes and tunnel number, and give background behind the questions asked and several examples.

Date

2018年5月29日 (火) 13:00 15:00

LabVIEW Hands-on Session

Date

2018年5月30日 (水) 10:00 12:00

EndNote Hands-on Session

Date

2018年5月29日 (火) 13:00 15:00

COMSOL Hands-on Session

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