标题： 抛物线和薛定谔方程中依赖于$n-1$空间变量的源项和系数的确定 显示英文标题

标题： Determination of source terms and coefficients dependent on $n-1$ spatial variable of parabolic and Schrödinger equations

摘要： 我们建立在确定二阶抛物方程的源项或零阶项的系数方面的唯一性。 此外，我们考虑薛定谔方程的势的确定。 对于抛物方程，未知的源项和系数依赖于时间及$n-1$个空间变量。 对于薛定谔方程，我们假设势依赖于$n-1$个空间变量。 数据是在满足某些几何条件的边界的一部分上取得的。 显示英文摘要

摘要： We establish the uniqueness in the determination of a source term or a coefficient of the zeroth order term of a second-order parabolic equation. Moreover we consider the determination of a potential of the Schr\"odinger equation. For a parabolic equation, an unknown source term and coefficient depend on the time and $n-1$ spatial variables. For the Schr\"odinger equation, we assume that a potential depends on $n-1$ spatial variables. The data are taken on a part of the boundary satisfying some geometric condition.