Non-symmetric flexural wave scattering and one-way extreme absorptionThe possibility of asymmetric absorption and reflection for flexural waves is demonstrated though analytical and numerical examples. We focus on the 1D case of flexural motion of a beam and consider…Andrew N. Norris, Pawel Packo·Jan 16, 2019SaveLearn
Siberian snake-like behavior for an orbital polarization of a beam of twisted (vortex) electronsThe orbital polarization of twisted electrons carrying an intrinsic orbital angular momentum is not influenced by field perturbations in arbitrary magnetic fields. This property means an existence of…Alexander J. Silenko, Oleg V. Teryaev·Jan 16, 2019SaveLearn
Dielectric DilemmaA dielectric dilemma faces scientists because Maxwell's equations are poor approximations as usually written, with a single dielectric constant. Maxwell's equations are then not accurate…Robert Eisenberg·Jan 15, 2019SaveLearn
Analytical and Experimental Study of Conical Telescoping Springs With Nonconstant PitchMost research papers that exploit conical springs focus only on conical springs with a constant pitch. In order to increase the range of possibilities for designers, this paper proposes a study of…Manuel Paredes·Jan 15, 2019SaveLearn
Beyond polarities: Generalizing Maxwell's reciprocal diagramsA pair of ovservations on the role of projective geometrical dualities in graphic statics.Tamás Baranyai·Jan 14, 2019SaveLearn
Equilibrium for Classical Zero-Point Radiation: Detailed Balance Under Scattering by a Classical Charged Harmonic OscillatorIt has been shown repeatedly over a period of 50 years that the use of relativistic classical physics and the inclusion of classical electromagnetic zero-point radiation leads to the Planck blackbody…Timothy H. Boyer·Jan 12, 2019SaveLearn
Derivation of general Maxwell type equations for open quantum systemsUsing equations of motion with the anisotropic dissipative term for quantum particle and quantum-mechanical commutation rules, the general Maxwell-type differential equations are derived. The direct…A. V. Khugaev, G. G. Adamian, N. V. Antonenko·Jan 11, 2019SaveLearn
Prestress tuning of negative refraction and wave channeling from flexural sourcesThe quest for wave channeling and manipulation has driven a strong research effort on topological and architected materials, capable of propagating localized electromagnetical or mechanical signals.…G. Bordiga, L. Cabras, A. Piccolroaz et al.·Jan 10, 2019SaveLearn
Physical meaning of the dipole radiation resistance in lossless and lossy mediaIn this tutorial, we discuss the radiation from a Hertzian dipole into uniform isotropic lossy media of infinite extent. If the medium is lossless, the radiated power propagates to infinity, and the…M. S. Mirmoosa, S. Nordebo, S. A. Tretyakov·Jan 9, 2019SaveLearn
Pendulum Analysis by Leaf Functions and Hyperbolic Leaf FunctionsThe mathematical model representing the equation of motion of a pendulum is nonlinear. Solutions that satisfy the equation cannot be represented by elementary functions, such as trigonometric…Kazunori Shinohara·Jan 8, 2019SaveLearn
On static chiral Milton-Briane-Willis continuum mechanicsRecent static experiments on twist effects in chiral three-dimensional mechanical metamaterials have been discussed in the context of micropolar Eringen continuum mechanics, which is a generalization…Muamer Kadic, André Diatta, Tobias Frenzel et al.·Jan 7, 2019SaveLearn
Energy, Forces, Fields and the Lorentz Force FormulaWe apply a simple decomposition to the energy of a moving particle. Based on this decomposition, we identify the potential and kinetic energies, then use them to give general definitions of momentum…Artice M. Davis·Jan 7, 2019SaveLearn
Fractional Burgers models in creep and stress relaxation testsClassical and thermodynamically consistent fractional Burgers models are examined in creep and stress relaxation tests. Using the Laplace transform method, the creep compliance and relaxation modulus…Aleksandar S. Okuka, Dušan Zorica·Jan 3, 2019SaveLearn
Nonlinear finite element analysis of lattice core sandwich beamsA geometrically nonlinear finite element model is developed for the bending analysis of micropolar Timoshenko beams using the principle of virtual displacements and linear Lagrange interpolation…Praneeth Nampally, Anssi T. Karttunen, JN Reddy·Jan 2, 2019SaveLearn
A note on the geometric modeling of the full two body problemThe two full body problem concerns the dynamics of two spatially extended rigid bodies (e.g. rocky asteroids) subject to mutual gravitational interaction. In this note we deduce the Euler-Poincare…Tanya Schmah, Cristina Stoica·Jan 2, 2019SaveLearn
Experimental demonstration of spectrally-broadband Huygens sources using low-index spheresManipulating the excitation of resonant electric and magnetic multipole moments in structured dielectric media has unlocked many sophisticated electromagnetic functionalities. This article…Mohamed Ismail Abdelrahman, Hassan Saleh, Ivan Fernandez-Corbaton et al.·Jan 1, 2019SaveLearn
A Nonlinear Moment Model for Radiative Transfer Equation in Slab GeometryThis paper is concerned with the approximation of the radiative transfer equation for a grey medium in the slab geometry by the moment method. We develop a novel moment model inspired by the…Yuwei Fan, Ruo Li, Lingchao Zheng·Dec 30, 2018SaveLearn
Asymptotic Precision Corrections to Radiation ReactionThe radiative correction to the equation of motion for a moving charged particle is one of the oldest open problems in physics. The problem originates in the emission of radiation by an accelerated…Yarden Sheffer, Yaron Hadad, Morgan H. Lynch et al.·Dec 26, 2018SaveLearn
Radiation reaction of classical hyperbolic oscillator: experimental signaturesWhen accelerated by a constant force in the lab frame, a classical charge experiences no self force. In this case, the particle radiates without dissipating its kinetic and potential energy. But what…Yuan Shi·Dec 25, 2018SaveLearn
On Radiation Reaction in Classical ElectrodynamicsThe Lorentz-Abraham-Dirac equations (LAD) may be the most commonly accepted equation describing the motion of a classical charged particle in its electromagnetic field. However, it is well known that…Christian Bild, Hartmut Ruhl, Dirk-Andre Deckert·Dec 21, 2018SaveLearn
Large deflections and stability of spring-hinged cantilever beamIn the article, we investigate the influence of spring on the large deflections and stability of a spring-hinged cantilever subject to conservative tip force. Using the closed form solution of the…Milan Batista·Dec 20, 2018SaveLearn
Acoustic Supercoupling in a Zero-Compressibility WaveguideFunneling acoustic waves through largely mismatched channels is of fundamental importance to tailor and transmit sound for a variety of applications. In electromagnetics, zero-permittivity…H. Esfahlani, M. S. Byrne, M. McDermott et al.·Dec 18, 2018SaveLearn
Rayleigh-Bloch, topological edge and interface waves for structured elastic platesGalvanised by the emergent fields of metamaterials and topological wave physics, there is currently much interest in controlling wave propagation along structured arrays, and interfacial waves…G. J. Chaplain, M. P. Makwana, R. V. Craster·Dec 18, 2018SaveLearn
Solving the paradox of the folded falling chain by considering horizontal kinetic energy and link geometryA folded chain, with one end fixed at the ceiling and the other end released from the same elevation, is commonly modeled as an energy-conserving system in one-dimension. However, the analytical…Hong-Hsi Lee, Chih-Fan Chen, I-Shing Hu·Dec 17, 2018SaveLearn
On Stability of Non-inflectional ElasticaThis study considers the stability of a non-inflectional elastica under a conservative end force subject to the Dirichlet, mixed, and Neumann boundary conditions. It is demonstrated that the…Milan Batista·Dec 17, 2018SaveLearn