Wave Interception by Sea-Balloon Breakwater

Uwatoko, Takahiko; Ijima, Takeshi; Ushifusa, Yukimitsu; Kojima, Haruyuki

doi:10.1061/9780872626003.173

Cited by 2 publications

(5 citation statements)

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“…To calculate the average energy E(T ) one should solve the system of equations (20,21,22,69) under the constraint (18). We are interested in the low-T thermodynamics of CeNiSn, (T < 20K).…”

Section: Model Of Spinon Spectrummentioning

confidence: 99%

“…To describe the 2D spinon spectrum at low temperatures T → 0 one has to introduce the coupling constants which describe the matrix Z ΛΛ ′ ξξ ′ (k) (21). We confine ourselves with the simplest nearest neighbours (nn) approximation and introduce the parameters T ii ′ which describe the in-sublattice…”

Section: Model Of Spinon Spectrummentioning

confidence: 99%

“…and this system together with equations (20), (21) forms the closed set of equations which should be solved selfconsistently.…”

Section: Acknowledgementsmentioning

confidence: 99%

“…Parameters which define the spinon spectrum in the samples of higher and lower quality Fig.3: Field and temperature dependence of the logariphmic volume derivative of magnetic susceptibility evaluated from eq. (3) (the isothermal compressibility is κ T = 1.8 * 10 −11 m 2 /N according to [21]): (a) field dependence for T = 0.5 K (squares), T = 1.4 K (diamonds) and T = 4.3 K (triangles); (b) temperature dependence for different magnetic fields. Fig.4: Orthorhombic CeNiSn lattice, structure of bc-plane.…”

Section: Appendix Bmentioning

confidence: 99%

“…(62) Logarithmic derivative of magnetic susceptibilty calculated from eq. (62) (solid line) and extracted from experiment[21] (circles) .…”

mentioning

confidence: 99%

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Thermodynamics of CeNiSn at low temperatures and in weak magnetic fields

et al. 1999

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Detailed experimental and theoretical studies of the low-temperature specific heat, magnetic susceptibility, thermal expansion and magnetostriction of the orthorhombic compound CeNiSn are presented. All anomalies observed in the thermodynamic and magnetic properties of CeNiSn are explained in a framework of a model of metallic Kondo lattice with well developed spin-liquid-type excitations. The pseudogap behavior of these excitations appears due to interplay between spin-fermions and soft crystal-field (CF) states. The thermodynamic relations for the spin liquid are derived. Together with the explanation of inelastic neutron scattering spectra given earlier within a same approach these studies of the low-temperature thermodynamics and magnetic response give a consistent description of the nature of anomalies in the low-temperature thermodynamics of perfect and imperfect CeNiSn crystals.Comment: 32 pages, 12 Postscript Figure

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“…To calculate the average energy E(T ) one should solve the system of equations (20,21,22,69) under the constraint (18). We are interested in the low-T thermodynamics of CeNiSn, (T < 20K).…”

Section: Model Of Spinon Spectrummentioning

confidence: 99%

Section: Model Of Spinon Spectrummentioning

confidence: 99%

“…and this system together with equations (20), (21) forms the closed set of equations which should be solved selfconsistently.…”

Section: Acknowledgementsmentioning

confidence: 99%

Section: Appendix Bmentioning

confidence: 99%

“…(62) Logarithmic derivative of magnetic susceptibilty calculated from eq. (62) (solid line) and extracted from experiment[21] (circles) .…”

mentioning

confidence: 99%