11
a jwkb analysis of the sextic anharmonic oscillator in d dimensions.pdf
a jwkb analysis of the sextic anharmonic oscillator in d dimensions
17
201401.8179v1 Ranks of elliptic curves over cyclic cubic, quartic, and sextic extensions.pdf
For a given group G and an elliptic curve E defined over a number field K , I discuss the problem of finding G -extensions of K over which E gains rank. I prove the following theorem, extending a result of Fearnley, Kisilevsky, and Kuwata: Let n=3,4, or 6 . If K contains its n th -roots of unity then, for any elliptic curve E over K , there are infinitely many Z/nZ -extensions of K over which E gains rank.
17
aa8213_Determination of all imaginary abelian sextic number fields with class number ≤ 11.pdf
aa8213_Determination of all imaginary abelian sextic number fields with class number ≤ 11aa8213_Determination of all imaginary abelian sextic number fields with class number ≤ 11aa8213_Determination of all imaginary abelian sextic number fields with class number ≤ 11
11
A generalization of the Hall's sextic residue sequences.pdf
A generalization of the Hall’s sextic residue sequences
62
On Quartic Surfaces and Sextic Curves with Singularities of type ˜{E}8, T2, 3, 7, E12.pdf
On Quartic Surfaces and Sextic Curves with Singularities of type ˜{E}8, T2, 3, 7, E12On Quartic Surfaces and Sextic Curves with Singularities of type ˜{E}8, T2, 3, 7, E12On Quartic Surfaces and Sextic Curves with Singularities of type ˜{E}8, T2, 3, 7, E12
19
The sextic period polynomial.pdf
The sextic period polynomial
15
The sextic oscillator as a $gamma$-independent potential.pdf
The sextic oscillator as a $gamma$-independent potential
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10
PROJECTIVE DESCRIPTION OF SOME PLANE SEXTIC.pdf
PROJECTIVE DESCRIPTION OF SOME PLANE SEXTIC
5
Dynamical behaviors of optical solitons in parity-time () symmetric sextic anharmonic double-well potentials.pdf
Dynamical behaviors of optical solitons in parity–time () symmetric sextic anharmonic double-well potentials
4
Accurate energy-levels of the sextic-double-well oscillatorV(X)=X 63X 4 using modified Hill determinant approach.pdf
Accurate energy-levels of the sextic-double-well oscillatorV(X)=X 63X 4 using modified Hill determinant approach

向豆丁求助:有没有sextic?

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