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The four-body Yakubovsky equations in a Three-Dimensional approach with theinclusion of the three-body forces is proposed. The four-body bound state withtwo- and three-body interactions is formulated in Three-Dimensional approachfor identical particles as function of vector Jacobi momenta, specifically themagnitudes of the momenta and the angles between them. The modified threedimensional Yakubovsky integral equations is successfully solved with thescalar two-meson exchange three-body force where the Malfliet-Tjon-typetwo-body force is implemented. The three-body force effects on the energyeigenvalue and the four-body wave function, as well as accuracy of ournumerical calculations are presented.The four-body Yakubovsky equations in aThree-Dimensional approach with the inclusion of the three-body forces isproposed. The four-body bound state with two- and three-body interactions isformulated in Three-Dimensional approach for identical particles as function ofvector Jacobi momenta, specifically the magnitudes of the momenta and theangles between them. The modified three dimensional Yakubovsky integralequations is successfully solved with the scalar two-meson exchange three-bodyforce where the Malfliet-Tjon-type two-body force is implemented. Thethree-body force effects on the energy eigenvalue and the four-body wavefunction, as well as accuracy of our numerical calculations are presented.

Bound State Calculations of the Three-Dimensional Yakubovsky Equations with the inclusion of Three-Body Forces