Zobrazeno 1 - 8
of 8
pro vyhledávání: '"Balaje Kalyanaraman"'
Autor:
Mark McGuinness, Barry Cox, Balaje Kalyanaraman, Kristian Kiradjiev, Raquel Gonzalez-Farina, Catherine Hassell Sweatman, Lindon Roberts, David Pontin, Edward Bissaker, Samuel Irvine, David Jenkins, Ian Taggart
Publikováno v:
ANZIAM Journal. 62:M112-M155
This is a report on the Lovells Springs challenge that was brought to the Mathematics in Industry Study Group at the University of Newcastle, Australia, in January 2020. The design of a furnace that heats steel rods to make them malleable and allow t
Publikováno v:
ANZIAM Journal. 60:C201-C214
The virtual element method is an extension of the finite element method on polygonal meshes. The virtual element basis functions are generally unknown inside an element and suitable projections of the basis functions onto polynomial spaces are used t
Publikováno v:
Wave Motion. 90:1-16
The solution to the problem of the vibration of an ice shelf of constant thickness is calculated using the eigenfunction matching method in water of finite depth, and accounting for the draught of the shelf.The eigenfunction matching solution is vali
Seismic measurements show that ice shelves vibrate in response to ocean surface waves over a wide frequency range, from long swell to tsunami waves. The phenomenon of wave-induced ice-shelf vibrations has been linked to calving of large icebergs, rif
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_________::d4ba42f784117dc49d82d722346c9600
https://doi.org/10.5194/egusphere-egu21-13620
https://doi.org/10.5194/egusphere-egu21-13620
Publikováno v:
Australasian Fluid Mechanics Conference (AFMC).
Publikováno v:
Journal of Open Source Software. 6:2939
Publikováno v:
Journal of Fluids and Structures. 97:103074
A mathematical model for predicting the vibrations of ice-shelves based on linear elasticity for the ice-shelf motion and potential flow for the fluid motion is developed. No simplifying assumptions such as the thinness of the ice-shelf or the shallo
Publikováno v:
ANZIAM Journal. 59:97
In this paper, we consider an optimal control problem governed by elliptic differential equations posed in a three-field formulation. Using the gradient as a new unknown we write a weak equation for the gradient using a Lagrange multiplier. We use a