Some Boundary Problem in Relation to Linear Heat Conduction. (continued)

[摘要] The most general form of the differential equation for the linear conduction of heat is given byThe solution of this equation with the conditons: can be obtained by the method given in my previous paper (2nd Series, Vol. 10, p. 507 of this Journal) in the form:The same method can be applied to the case in which the conditions are given bySince K≠0 at both ends, μs can be determined from the equationWhen Zs(x) satisfies the relations:when Zs(s) is normalized, the solution isThe differential equation in the case of wind drift when the effect of floating ice pieces are taken into account must be solved under the boundary conditions:This problem can be solved by the same method

[学科分类] 大气科学