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The uniqueness of classical solutions to parabolic semilinear problems together with nonlocal initial conditions with integrals, for the operator ∑i,j=1n∂∂xi(aij(x,t)∂∂xj)+c(x,t)-∂∂t, \sum\limits_{i,j = 1}^n {{\partial \over {\partial {x_i}}}\left( {{a_{ij}}\left( {x,t} \right){\partial \over {\partial {x_j}}}} \right)} + c\left( {x,t} \right) - {\partial \over {\partial t}}, , x=(x1,...,xn), in the cylindrical domain D:D0 ×(t0, t0+T) ⊂ ℜn+1, where t0 ∈ ℜ, 0 < T < ∞, are studied. The result requires that the nonlocal conditions with integrals be introduced.

On the uniqueness of solutions to parabolic semilinear problems under nonlocal conditions with integrals