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Participants are invited to give short talks on specific research problems they face, seeking new perspectives and fresh approaches. Speakers will lead small team discussions aimed at overcoming the research hurdles presented.
The meeting will feature a keynote seminar by Professor Luis Fernando Alday who has written papers with more than 30 mathematicians and physicists in a distinguished 15 year career.
We are delighted to offer free lunch, morning coffee and afternoon tea to all participants. We have some limited funding to reimburse travel costs. Applications for funding will be fulfilled on a first come, first served basis. There is no conference fee.
Participants are encouraged to maintain an online Collabor8 profile, allowing easy informal interaction before and after the meeting. The deadline for registration is 4th February 2016.
The conference will cover, but is not limited to, the main themes: Algebra, Geometry, dynamical symmetries and conservation laws, mathematical physics and applications.
This in particular includes the themes: Deformation theory and quantization, Hom-algebras and n-ary algebraic structures, Hopf algebra, integrable systems and related mathematical structures, jet theory and Weil bundles, Lie theory and applications, noncommutative geometry, Lie algebras, and more.
The conference will focus on the interplay between research in contemporary mathematics and physics concerned with generalizations of the main structures of Lie theory aimed at quantization and discrete and noncommutative extensions of differential calculus and geometry, non-associative structures, actions of groups and semi-groups, noncommutative dynamics, non-commutative geometry and applications in physics and beyond.
Progress on these topics is possible because of advances in analysis, numerical computations and physical experiments. In addition, ocean field observations provide a reality test to all conclusions and invite new problems to be addressed. In this program, we provide a venue for interaction among researchers engaged in all of these problem-solving techniques to focus on topics arising in incompressible fluids.
Topics of particular interest include: singularity formation, stability and bifurcation; the modeling and analysis of simplified phenomenological models for the description of coherent structures; and time-dependent and steady free boundary problems including water waves, vortex sheets, capillary problems with contact lines and viscous waves with boundary layers.
Last updated: 04 February 2016