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The Gaussian Moments Conjecture and the Jacobian Conjecture

Autor: Derksen, Harm, Essen, Arno van den, Zhao, Wenhua

Publikováno v: Israel J. Math. 219 (2017), no. 2, 917-928

We first propose what we call the Gaussian Moments Conjecture. We then show that the Jacobian Conjecture follows from the Gaussian Moments Conjecture. We also give a counter-example to a more general statement known as the Moments Vanishing Conjectur

Externí odkaz: http://arxiv.org/abs/1506.05192

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The Gaussian moments conjecture and the Jacobian conjecture

Autor: Arno van den Essen, Wenhua Zhao, Harm Derksen

Publikováno v: Israel Journal of Mathematics, 219, 917-928
Israel Journal of Mathematics, 219, 2, pp. 917-928

We first propose what we call the Gaussian Moments Conjecture. We then show that the Jacobian Conjecture follows from the Gaussian Moments Conjecture. Note that the the Gaussian Moments Conjecture is a special case of [11, Conjecture 3.2]. The latter

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_dedup___::8584ef234023ba56a4386e52ad43ede4
http://hdl.handle.net/2066/176450

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