Linear algebra and differential geometry on abstract Hilbert space by Alexey A. Kryukov

“…The formalism itself and its applications in linear algebra, differential equations, and differential geometry are carefully analyzed.…”
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On differential geometry of tangent and cotangent bundles of Riemannian manifold by Angelė Baškienė

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A Moving Frame Trajectory Tracking Method of a Flying-Wing UAV Using the Differential Geometry by Yi Zhu, Xin Chen, Chuntao Li

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Differential geometry of nonholonomic complexes NGr(1, n, 2n − 4) in n-dimensional affine space by Kazimieras Navickis

“… In this article the differential geometry of the nonholonomic complex NGr(1, n, 2n − 4) in the n-dimensional affine space is studied. …”
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A new approach to the geometric modeling of Iranian domes by Akbar Dehghan Nezhad, Nasim Daryani

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Irreducible representation of surface distributions and Piola transformation of external loads sustainable by third gradient continua by dell’Isola, Francesco, Fedele, Roberto

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A direct relation between bending energy and contact angles for capillary bridges by Millet, Olivier, Gagneux , Gérard

Subjects: “…Fenchel’s theorem in differential geometry…”
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A Multiscale Model for Virus Capsid Dynamics by Changjun Chen, Rishu Saxena, Guo-Wei Wei

“…In this work, we propose a differential geometry-based multiscale paradigm to model complex biomolecule systems. …”
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Geometry of nonholonomic complexes in threedimensional projective space by Kazimieras Navickis

“… In this article the differential geometry of nonholonomic complexes in threedimensional pro­jective space is considered. …”
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Geometry of two-parametric family of linear line complexes by Kazimieras Navickis

“… In this article differential geometry of two-parametric family of linear line complexes in the three-dimensional projective space is considered. …”
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On the Geometry of the Movements of Particles in a Hamilton Space by A. Ceylan Coken, Ismet Ayhan

“…We studied on the differential geometry of the Hamilton space including trajectories of the motion of particles exposed to gravitational fields and the cotangent bundle.…”
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Osculating paraboloid by Kazimieras Navickis

“… Osculating paraboloid of second order have been studied in classical differential geometry. In this article we generalize this concept to osculating paraboloids of higher order. …”
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Osculating paraboloid by Kazimieras Navickis

“… Osculating paraboloid of second order have been studied in classical differential geometry. In this article we generalize this concept to osculating paraboloids of higher order. …”
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Multilocal invariants for the classical groups by Paul F. Dhooghe

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Mechanical analogy for the wave-particle: helix on a vortex filament by Valery P. Dmitriyev

“…The complex-valued algebra of quantum mechanics finds a simple mechanical interpretation in terms of differential geometry of the space curve. The wave function takes the meaning of the velocity, with which the helix rotates about the screw axis. …”
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Some Geometric Characterizations of f-Curves Associated with a Plane Curve via Vector Fields by Azeb Alghanemi, Abeer AlGhawazi

“…The differential geometry of plane curves has many applications in physics especially in mechanics. …”
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Special Kähler geometry and holomorphic Lagrangian fibrations by Li, Yang, Tosatti, Valentino

“…Given a holomorphic Lagrangian fibration of a compact hyperkähler manifold, we use the differential geometry of the special Kähler metric that exists on the base away from the discriminant locus, and show that the pullback of the tangent bundle of the base to the total space of a family of minimal rational curves admits a parallel splitting. …”
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Radar Cross-Section Formulation of a Shell-Shaped Projectile Using Modified PO Analysis by Mohammad Asif Zaman, Md. Abdul Matin

“…The projectile is modeled using differential geometry. The paper presents a detailed analysis procedure for RCS formulation using physical optics (PO) method. …”
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The Exact Linearization and LQR Control of Semiactive Connected Hydropneumatic Suspension System by Xuyang Cao, Linlin Cao, Dianlong Wang

“…Based on differential geometry theory, the nonlinear system of connected hydropneumatic suspension was transformed to a linear one. …”
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