PhD in Physicomathematical Sciences, majoring in Differential equations and mathematical analysis, Emmanuel Kengne is known as the first to introduce in the mathematical literature the concept of asymptotical well-posedness of boundary value problems for partial differential equations. He has a strong research program on applied mathematics, optical and heat solitons, bio-thermal physics, light propagation, thermal therapy for tumors, and on the numerical analysis of partial differential equations related to heat.