Pages that link to "Item:Q5502708"

The following pages link to On a spatial generalization of the Kolosov–Muskhelishvili formulae (Q5502708):

Displaying 21 items.

• Some remarks on Trefftz type approximations (Q666830) (← links)
• Representation of solutions of Lamé-Navier system (Q824144) (← links)
• A Goursat decomposition for polyharmonic functions in Euclidean space (Q1929931) (← links)
• Integral representation formulas related to the Lamé-Navier system (Q1995601) (← links)
• On a generalized Lamé-Navier system in \(\mathbb{R}^3\) (Q2105723) (← links)
• Solutions of Lamé-Navier system in ball shell domain (Q2169085) (← links)
• Clifford algebra valued boundary integral equations for three-dimensional elasticity (Q2295068) (← links)
• Error estimates for the coupling of analytical and numerical solutions (Q2399667) (← links)
• On monogenic series expansions with applications to linear elasticity (Q2514102) (← links)
• A discrete theorem of Goursat (Q2514110) (← links)
• Boundary value problems for the Lamé-Navier system in fractal domains (Q2671086) (← links)
• \(\psi\)-hyperholomorphic functions and a Kolosov-Muskhelishvili formula (Q2795274) (← links)
• On convergence properties of 3D spheroidal monogenics (Q2846502) (← links)
• A solution for the local plane strain problems using elliptic integrals of Cauchy type (Q2988707) (← links)
• On a boundary value problem for a<i>p</i>-Dirac equation (Q3187853) (← links)
• On a Hypercomplex Version of the Kelvin Solution in Linear Elasticity (Q4612246) (← links)
• Three-dimensional Analogue of Kolosov–Muskhelishvili Formulae (Q4637349) (← links)
• Monogenic functions in the biharmonic boundary value problem (Q5741660) (← links)
• Factorization of equilibrium equation in Toupin-Mindlin strain-gradient elasticity in quaternion analysis (Q6558046) (← links)
• \(\bar{\partial}\)-problem for a second-order elliptic system in Clifford analysis (Q6574500) (← links)
• Representation of solutions of the Lamé-Navier system by endomorphisms on quaternions (Q6654869) (← links)