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Reduction operators (called also nonclassical or $Q$-conditional symmetries)of variable coefficient semilinear reaction-diffusion equations withexponential source $f(x)u_t=(g(x)u_x)_x+h(x)e^{mu}$ are investigated using thealgorithm involving a mapping between classes of differential equations, whichis generated by a family of point transformations. A special attention is paidfor checking whether reduction operators are inequivalent to Lie symmetryoperators. The derived reduction operators are applied to construction of exactsolutions.

Reduction operators of variable coefficient semilinear diffusion equations with an exponential source