Search results for "Cone"

showing 10 items of 772 documents

Polla d'aigua, Focha común (VER0000097)

1890

Altres noms vulgars: Common Coot (Anglès), Foulque macroule (Francès), Bläßhuhn (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 12-2 La Albufera. Coto de la Calderería 00/00/1890 Juvenil Leucística

Grullas gallinetas fochas rascones y avutardasRallidaeFulica atra (Linnaeus 1758)
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Polla d'aigua, Polla de agua (VER0000096)

Altres noms vulgars: Common Moorhen (Anglès), Common Moorhen (Francès), Common Moorhen (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 10-1 La Albufera Juvenil

Grullas gallinetas fochas rascones y avutardasRallidaeGallinula chloropus (Linnaeus 1758)
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Rascló, Rascón europeo (VER0000094)

1949

Altres noms vulgars: Water Rail (Anglès), Râle d'eau (Francès), Wasserralle (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 10-1 Sollana 00/01/1949

Grullas gallinetas fochas rascones y avutardasRallidaeRallus aquaticus (Linnaeus 1758)
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Crystal structure and theoretical study of (2E)-1-[4-hydroxy-3-(morpholin-4-ylmethyl)phenyl]-3-(thiophen-2-yl)prop-2-en-1-one

2018

WOS: 000437492100018

HOMOLUMOCyclohexane conformationThio-Crystal structureDihedral angleRing (chemistry)01 natural sciencesResearch CommunicationsMannich Baseschemistry.chemical_compoundquantum-Chemical CalculationChalconesMorpholineGeneral Materials ScienceBenzeneCrystallographyMathematics::Commutative Algebra010405 organic chemistryHydrogen bondGeneral ChemistryCondensed Matter PhysicsCondensed Matter::Mesoscopic Systems and Quantum Hall EffectTheoretical Study0104 chemical sciences010404 medicinal & biomolecular chemistryCrystallographychemistryQD901-999Crystal Structure
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Navarra y la halconería en los siglos XIV-XV

1968

HalconesUNESCO::HISTORIAReino de NavarraDeporte:HISTORIA [UNESCO]Caza
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Milà bidentat cuixa-roig, Milano muslirrufo (VER0000140)

1857

Altres noms vulgars: Rufous-thighed Kite (Anglès), Harpage diodon (Francès), Braunschenkelweih (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 4-1 Brasil 24/08/1857 Macho

Harpagus diodon (Temminck 1823)AccipitridaeRapaces diurnas: águilas buitres y halcones
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Falcó rialler, Halcón reidor (VER0000173)

Altres noms vulgars: Laughing Falcon (Anglès), Macagua rieur (Francès), Lachfalke (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 1-1 Nueva Granada Macho Adulto

Herpetoptheres cachinans (Linnaeus 1758)FalconidaeRapaces diurnas: águilas buitres y halcones
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Comparison results for Hessian equations via symmetrization

2007

where the λ’s are the eigenvalues of the Hessian matrix D2u of u and Sk is the kth elementary symmetric function. For example, for k = 1, S1(Du) = 1u, while, for k = n, Sn(D 2u) = detD2u. Equations involving these operators, and some more general equations of the form F(λ1, . . . , λn) = f in , (1.2) have been widely studied by many authors, who restrict their considerations to convenient cones of solutions with respect to which the operator in (1.2) is elliptic. Following [25] we define the cone 0k of ellipticity for (1.1) to be the connected component containing the positive cone 0 = {λ ∈ R : λi > 0 ∀i = 1, . . . , n} of the set where Sk is positive. Thus 0k is an open, convex, symmetric…

Hessian matrixHessian equationsymmetrizationHessian operatorApplied MathematicsGeneral Mathematicscomparison resultHessian equationCombinatoricssymbols.namesakeOperator (computer programming)Cone (topology)Settore MAT/05 - Analisi MatematicaVertex (curve)symbolsSymmetrizationElementary symmetric polynomialMoser type inequalitiesAlgorithmEigenvalues and eigenvectorsMathematics
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Àguila cuabarrada, Águila perdicera (VER0000157)

1871

Altres noms vulgars: Bonelli's Eagle (Anglès), Aigle de Bonelli (Francès), Habichtsadler (Alemany) Gabinet de Vertebrats (Departament de Zoologia), Facultat de Ciències Biològiques (Campus de Burjassot), C/ Doctor Moliner, s/n, Bloque B. 5é plant, Burjassot (Valencia). Armari: 4-2 Viver 15/10/1871 Juvenil

Hieraaetus fasciatus (Vieillot 1822)AccipitridaeRapaces diurnas: águilas buitres y halcones
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Higher Order Action for the Interaction of the String with the Dilaton

1994

The theory of the string in interaction with a dilaton background field is analyzed. In the action considered, the metric in the world sheet of the string is the induced metric, and the theory presents second order time derivatives. The canonical formalism is developed and it is showed that first and second class constraints appear. The degrees of freedoom are the same than for the free bosonic string. The light cone gauge is used to reduce to the physical modes and to compute the physical hamiltonian.

High Energy Physics - TheoryPhysicsNuclear and High Energy PhysicsLight cone gaugeOrder (action)FísicaFOS: Physical sciencesInduced metricsymbols.namesakeFormalism (philosophy of mathematics)High Energy Physics::TheoryHigh Energy Physics - Theory (hep-th)symbolsDilatonHamiltonian (quantum mechanics)Mathematical physics
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