On smooth families of exact forms

Jesus Francisco Espinoza Fierro; Rafael Roberto Ramos Figueroa

On smooth families of exact forms

Jesus Francisco Espinoza Fierro, Rafael Roberto Ramos Figueroa

Departamento de Matemáticas

Producción científica: Otra contribución › revisión exhaustiva

Resumen

For a smooth family of exact forms on a smooth manifold, an algorithm for computing a primitive family smoothly dependent on parameters is given. The algorithm is presented in the context of a diagram chasing argument in the \v{C}ech-de Rham complex. In addition, explicit formulas for such primitive family are presented.

Idioma original	Inglés estadounidense
Estado	Presentada - 19 mar. 2019

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title = "On smooth families of exact forms",

abstract = "For a smooth family of exact forms on a smooth manifold, an algorithm for computing a primitive family smoothly dependent on parameters is given. The algorithm is presented in the context of a diagram chasing argument in the \v{C}ech-de Rham complex. In addition, explicit formulas for such primitive family are presented.",

author = "{Espinoza Fierro}, {Jesus Francisco} and {Ramos Figueroa}, {Rafael Roberto}",

year = "2019",

month = mar,

day = "19",

language = "American English",

type = "Other",

}

TY - GEN

T1 - On smooth families of exact forms

AU - Espinoza Fierro, Jesus Francisco

AU - Ramos Figueroa, Rafael Roberto

PY - 2019/3/19

Y1 - 2019/3/19

N2 - For a smooth family of exact forms on a smooth manifold, an algorithm for computing a primitive family smoothly dependent on parameters is given. The algorithm is presented in the context of a diagram chasing argument in the \v{C}ech-de Rham complex. In addition, explicit formulas for such primitive family are presented.

AB - For a smooth family of exact forms on a smooth manifold, an algorithm for computing a primitive family smoothly dependent on parameters is given. The algorithm is presented in the context of a diagram chasing argument in the \v{C}ech-de Rham complex. In addition, explicit formulas for such primitive family are presented.

M3 - Other contribution

ER -

On smooth families of exact forms

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