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715 tulosta hakusanalla Alcide Dusolier

Te regalo mi luz

Te regalo mi luz

Manuel Pérez Alcaide

ExLibric
2021
nidottu
Le presento mi obra, Te regalo mi luz. A veces te llevar al cielo, otras al infierno. En ella, a veces ser yo, otras t , (caprichos de mi l piz y mi cuaderno). Escrita con el alma desnuda, describe situaciones del d a a d a. Cada poema, una aventura; en fin, las cosas de la vida. Pensar que estos poemas los ha escrito usted mismo. A veces le har n sentir pleno, otras maltrecho; algunas apagado, otras encendido. Y si se siente identificado con alguno de ellos, me dar por satisfecho. A veces le har n sentir mayor, otras ni o; algunas valiente, otras cobarde. Espero que los lea con cari o.Atentamente, Manuel P rez Alcaide. [email protected]
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Cowgirl Coloring Book

Cowgirl Coloring Book

Lucía Gómes Alcaide

Michael O'Mara Books Us
2026
nidottu
Kick off your boots, turn up the country music, and let your creativity flow with this beautifully illustrated coloring book. Full of western charm, the Cowgirl Coloring Book contains over 90 fun, easy-to-color illustrations and empowering quotes that perfectly capture the spirit of cowgirls. Featuring timeless, retro cowgirl essentials, such as horses, stylish boots, and cowboy hats, to country queens in outer space, dancing under disco balls, and surfing the waves - there is truly no limit to the iconic world of cowgirls. So stop horsin' around, grab your colored pencils, and embrace the country vibes - it's time to enter your ultimate cowgirl era.
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Geometric Theory of Foliations

Geometric Theory of Foliations

César Camacho; Alcides Lins Neto

Birkhauser Boston Inc
1984
sidottu
Intuitively, a foliation corresponds to a decomposition of a manifold into a union of connected, disjoint submanifolds of the same dimension, called leaves, which pile up locally like pages of a book. The theory of foliations, as it is known, began with the work of C. Ehresmann and G. Reeb, in the 1940's; however, as Reeb has himself observed, already in the last century P. Painleve saw the necessity of creating a geometric theory (of foliations) in order to better understand the problems in the study of solutions of holomorphic differential equations in the complex field. The development of the theory of foliations was however provoked by the following question about the topology of manifolds proposed by H. Hopf in the 3 1930's: "Does there exist on the Euclidean sphere S a completely integrable vector field, that is, a field X such that X· curl X • 0?" By Frobenius' theorem, this question is equivalent to the following: "Does there exist on the 3 sphere S a two-dimensional foliation?" This question was answered affirmatively by Reeb in his thesis, where he 3 presents an example of a foliation of S with the following characteristics: There exists one compact leaf homeomorphic to the two-dimensional torus, while the other leaves are homeomorphic to two-dimensional planes which accu­ mulate asymptotically on the compact leaf. Further, the foliation is C"".
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Geometric Theory of Foliations

Geometric Theory of Foliations

César Camacho; Alcides Lins Neto

Birkhauser Boston Inc
2013
nidottu
Intuitively, a foliation corresponds to a decomposition of a manifold into a union of connected, disjoint submanifolds of the same dimension, called leaves, which pile up locally like pages of a book. The theory of foliations, as it is known, began with the work of C. Ehresmann and G. Reeb, in the 1940's; however, as Reeb has himself observed, already in the last century P. Painleve saw the necessity of creating a geometric theory (of foliations) in order to better understand the problems in the study of solutions of holomorphic differential equations in the complex field. The development of the theory of foliations was however provoked by the following question about the topology of manifolds proposed by H. Hopf in the 3 1930's: "Does there exist on the Euclidean sphere S a completely integrable vector field, that is, a field X such that X· curl X • 0?" By Frobenius' theorem, this question is equivalent to the following: "Does there exist on the 3 sphere S a two-dimensional foliation?" This question was answered affirmatively by Reeb in his thesis, where he 3 presents an example of a foliation of S with the following characteristics: There exists one compact leaf homeomorphic to the two-dimensional torus, while the other leaves are homeomorphic to two-dimensional planes which accu­ mulate asymptotically on the compact leaf. Further, the foliation is C"".
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Estudo de Redelimitação do Parque Estadual Serra Dourada-GO

Estudo de Redelimitação do Parque Estadual Serra Dourada-GO

Wellington Nunes de Oliveira; Alcides Wesley Nunes; Rubens Villar Siqueira

Novas Edicoes Academicas
2017
pokkari
O ato de cria o de Parques Ambientais envolve ju zos que est o compreendidos na compet ncia do Governo Estadual, podendo at mesmo decidir, por cri -la ou n o, essa decis o de natureza pol tica. Todavia, decidida cria o, esgota-se o ju zo pol tico e o ato criador passa a exigir uma fundamenta o t cnica conforme exige a lei. No estado de Goi s, o Decreto n 5.768/2003 criou o Parque Estadual da Serra Dourada, o qual a sua delimita o impactou uma consider vel quantidade propriet rios rurais. O agravante que n o foi realizado nenhum estudo t cnico pr vio ou consulta p blica junto popula o local para a sua implanta o, o que garantido pela Lei 9.985/2000. Nesse contexto, se fez necess ria a realiza o de um novo estudo para a redelimita o do parque. Para isso foi realizada uma an lise de dados espaciais, utilizando t cnicas de Geoprocessamento e Sensoriamento Remoto, aliado ao trabalho "in loco", o que gerou al m da nova delimita o, um mapa de uso e cobertura do solo do parque.
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