Xin-Lin Gao mainly investigates Composite material, Classical mechanics, Length scale, Boundary value problem and Mechanics. His Modulus, Strain hardening exponent, Quasistatic loading and Flexural strength study in the realm of Composite material interacts with subjects such as Quasistatic process. His Classical mechanics study deals with Beam intersecting with Couple stress and Hamilton's principle.
His Length scale research incorporates elements of Elasticity and Flexural rigidity. His Boundary value problem study is concerned with the field of Mathematical analysis as a whole. His Mathematical analysis study which covers Timoshenko beam theory that intersects with Deflection and Direct integration of a beam.
Xin-Lin Gao focuses on Composite material, Mathematical analysis, Mechanics, Classical mechanics and Boundary value problem. The study incorporates disciplines such as Elasticity, Plane stress, Homogenization, Length scale and Deformation theory in addition to Mathematical analysis. In his work, Microstructure is strongly intertwined with Strain gradient, which is a subfield of Length scale.
His work carried out in the field of Mechanics brings together such families of science as Plasticity, Hardening, Stress, Spherical shell and Deflection. His studies in Classical mechanics integrate themes in fields like Bending and Beam, Timoshenko beam theory. His Boundary value problem research is multidisciplinary, incorporating elements of Potential energy, Equations of motion, Characteristic equation and Surface energy.
Xin-Lin Gao mainly focuses on Mechanics, Mathematical analysis, Boundary value problem, Band gap and Composite material. His study in Mechanics is interdisciplinary in nature, drawing from both Fiber-reinforced composite, Penetration, Microstructure and Timoshenko beam theory. His Microstructure research integrates issues from Length scale, Deflection and Buckling.
His biological study spans a wide range of topics, including Finite element method, Orthotropic material and Tensor. His Boundary value problem research includes themes of Solid mechanics, Equations of motion and Homogenization. His studies deal with areas such as Drop tests, Meshfree methods, Galerkin method and Interpolation as well as Composite material.
His primary areas of study are Band gap, Mathematical analysis, Composite material, Microstructure and Finite element method. His study focuses on the intersection of Band gap and fields such as Wave equation with connections in the field of Elasticity, Volume fraction and Wave propagation. He frequently studies issues relating to Castigliano's method and Mathematical analysis.
His research integrates issues of Elastic wave propagation and Foundation in his study of Composite material. His Microstructure research includes elements of Solid mechanics, Axial symmetry, Potential energy, Buckling and Mechanics. His research investigates the connection between Solid mechanics and topics such as Elasticity that intersect with issues in Length scale.
H.M. Ma;X.-L. Gao;J.N. Reddy
S. K. Park;X.-L. Gao
H. M. Ma;H. M. Ma;X. L. Gao;J. N. Reddy
X.-L. Gao;K. Li
X.-L. Gao;S.K. Park
S. K. Park;X.-L. Gao
L. Ai;X.-L. Gao
N. V. David;X.-L. Gao;J. Q. Zheng
S.G. Kulkarni;X.-L. Gao;S.E. Horner;J.Q. Zheng
X.-L. Gao;X.N. Jing;G. Subhash
K. Li;X.-L. Gao;G. Subhash
M. Shaat;F.F. Mahmoud;X.-L Gao;Ahmed F. Faheem
K. Li;X.-L. Gao;G. Subhash
H. M. Ma;Xin-Lin Gao;J.N. Reddy
K. Li;X.-L. Gao;J. Wang
K. Li;X.-L. Gao;A.K. Roy
L. Ai;X.-L. Gao
Dipankar Ghosh;Ghatu Subhash;Tirumalai S. Sudarshan;Ramachandran Radhakrishnan
K. Li;X.-L. Gao;J.W. Sutherland
L. Ai;X.-L. Gao
Ghatu Subhash;Qunli Liu;Xin Lin Gao
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