Lie group analysis of second order non-linear differential equations with retarded argument by Maan, Normah, Noman, Laheeb Muhsen

Lie group analysis of second-order non-linear neutral delay differential equations by Muhsen, L., Maan, N.

“…Lie group analysis is applied to second order neutral delay differential equations (NDDEs) to study the properties of the solution by the classification scheme. …”

Lie group structure for the first problem of stoke's for rotating flow of third grade fluid [electronic resource] / by Mehri Esmaeili Darafshani, 1975-, Fakulti Sains

Subjects: “…Lie groups…”

Basic lie theory / by Abbaspour, Hossein, Moskowitz, Martin A.

Subjects: “…Lie groups…”

Simple groups of lie type/ by 181584 Carter, Roger W.

Subjects: “…Lie groups…”

Lie equations/ by 185830 Kumpera, Antonio, Spencer, D. C.

Subjects: “…Lie groups…”

Lie group analysis for free convective heat and mass transfer over a stretching surface / by 499243 Lim, Yeou Jiann, Sharidan Shafie, Fakulti Sains

A Non-Iterative Method for the Difference of Means on the Lie Group of Symmetric Positive-Definite Matrices by Xiaomin Duan, Xueting Ji, Huafei Sun, Hao Guo

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An Improved Invariant Kalman Filter for Lie Groups Attitude Dynamics with Heavy-Tailed Process Noise by Jiaolong Wang, Chengxi Zhang, Jin Wu, Ming Liu

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Variational Bayesian Iteration-Based Invariant Kalman Filter for Attitude Estimation on Matrix Lie Groups by Jiaolong Wang, Zeyang Chen

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Lie-Group Shooting/Boundary Shape Function Methods for Solving Nonlinear Boundary Value Problems by Chein-Shan Liu, Chih-Wen Chang

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Dual Pairs of Holomorphic Representations of Lie Groups from a Vector-Coherent-State Perspective by David J. Rowe, Joe Repka

Subjects: “…representations of simple Lie groups…”
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A Lie group treatment on a generalized evolution Fisher type equation with variable coefficients by Shao-Wen Yao, Mir Sajjad Hashemi, Mustafa Inc

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NUMERICAL SOLUTION OF CONVECTION-DIFFUSION EQUATION BY CHEBYSHEV SPECTRAL METHOD VIA LIE GROUP METHOD by M. A. Assabaai

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Surface Family Pair with Bertrand Pair as Mutual Curvature Lines in Three-Dimensional Lie Group by Awatif Al-Jedani, Rashad A. Abdel-Baky

“…This paper is on deducing the necessary and sufficient conditions of a surface family pair with a Bertrand pair as mutual curvature lines in three-dimensional Lie group <inline-formula><math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><semantics><mi mathvariant="double-struck">G</mi></semantics></math></inline-formula>. …”
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Discrete-Time Observations of Brownian Motion on Lie Groups and Homogeneous Spaces: Sampling and Metric Estimation by Mathias Højgaard Jensen, Sarang Joshi, Stefan Sommer

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Geometric Interpretation of a Non-Linear Beam Finite Element on The Lie Group SE(3) by Sonneville Valentin, Cardona Alberto, Brüls Olivier

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The classification of left-invariant para-Kähler structures on simply connected four-dimensional Lie groups by Mansouri M. W., Oufkou A.

“…We give a complete classification of left invariant para-Kähler structures on four-dimensional simply connected Lie groups up to an automorphism. As an application we discuss some curvatures properties of the canonical connection associated to these structures as flat, Ricci flat and existence of Ricci solitons.…”
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On Square-Integrable Representations of A Lie Group of 4-Dimensional Standard Filiform Lie Algebra by Edi Kurniadi

“…In this paper, we study irreducible unitary representations of a real standard filiform Lie group with dimension equals 4 with respect to its basis. …”
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Investigation of heat mass transfer for combined convective slips flow: a lie group analysis by Md. Jashim Uddin, Hamad, M.A.A, Md. Ismail, A.I

“…The velocity of the external flow, the suction/injection velocity and the temperature of the plate surface are assumed to vary nonlinearly following the power law with the distance along the plate from the origin. Lie group analysis is used to develop the similarity transformations and the governing momentum, the energy conservation and the mass conservation equations are converted to a system of coupled nonlinear ordinary differential equations with the associated boundary conditions. …”
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