Analytical Solution of the Equation for the Stream Function in the Model of Ekman-Type Flows with Variable Wind Stress in Space  id статьи: 2341
Тип публикации
глава в монографии
Журнал
Springer Proceedings in Earth and Environmental Sciences
ISSN:2524-342Х
eSSN:2524-3438
Выходные данные
том
выпуск
страницы
147 - 158
Абстракт
In this paper, we consider a mathematical model of wind currents in a rectangular reservoir of constant depth. The analysis was carried out on the basis of the dimensionalization procedure and the subsequent exclusion of terms describing advection and horizontal diffusion from the system of equations. Additional limitations are that the components of the tangential wind friction stress are set according to a special law that allows describing complex wind situations. Within the framework of the above limitations, we manage to find analytical solutions for the integral components of the horizontal flow velocity. Note that the accepted restrictions are quite soft and allow you to save the most important properties of the simulated objects in the model. This makes it possible, when choosing the main parameters in the model that reflect the specifics of the reservoir, to obtain some properties of currents in this reservoir “in the first approximation
Ключевые слова
Analytical solution, Current function, Dimensionless problem, Integral velocity, Test problem, Wind currents
Дата занесения
2022-07-13 11:54:17