Some Remarks on Leibniz’s Idea of Thinking as Computation by Święczkowska Halina

Subjects: “…leibniz…”
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Leibniz e a questão da subjetividade by Cristiano Bonneau

Subjects: “…Leibniz. Heidegger. Renaut. Subjetividade. Speculum vitale.…”
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Ontological and cosmological arguments in Descartes, Spinoza and Leibniz by Talip Kabadayı

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Leibniz e a questão da subjetividade by Cristiano Bonneau

Subjects: “…Leibniz. Heidegger. Renaut. Subjetividade. Speculum vitale.…”
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Libertad en Leibniz: Ontología y modalidad by ROBERTO CASALES GARCÍA

“… Para comprender la compleja noción de libertad en Leibniz debemos partir de una aproximación ontológica y modal. …”
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On the algebra of derivations of some nilpotent Leibniz algebras by L.A. Kurdachenko, M.M. Semko, V.S. Yashchuk

Subjects: “…leibniz algebra…”
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An upper bound for the nilpotency class of Leibniz algebras by Hesam Safa

Subjects: “…leibniz algebra…”
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Taxonomía de las mónadas en Leibniz by Roberto Casales García

“…El objetivo del presente trabajo, en este sentido, es analizar la taxonomía de las mónadas de Leibniz a través de su teoría de las máquinas naturales y sus nociones de percepción, apetito y apercepción, con la intención de esclarecer no sólo los elementos que conforman esta taxonomía, sino también la diferencia entre mónadas dominantes y mónadas subordinadas …”
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Leibniz's philosophical dream of rational and intuitive enlightenment by Lodge, P

“…This paper is a new translation and interpretation of the essay by Leibniz which has come to be known as “Leibniz’s Philosophical Dream.” …”

Central Extensions of Nilpotent Lie and Leibniz Algebras by Langari, Mouna Bibi

“…This thesis is concerned with the central extensions of nilpotent Lie and Leibniz algebras. The researcher has used the Skjelbred and Sund's method to construct all the 6¡dimensional non-isomorphic Lie algebras over complex numbers. …”
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On low-dimensional filiform leibniz algebras and their invariants. by Sattarovich, Rakhimov Isamiddin, Hassan, Munther A.

“…The paper deals with the complete classification of a subclass of complex filiform Leibniz algebras in dimensions 5 and 6. This subclass arises from the naturally graded filiform Lie algebras. …”

On derivations of low-dimensional complex Leibniz algebras. by Sattarovich, Rakhimov Isamiddin, Al-Hossain, Al-Nashri

“…Then the algorithm is applied to find the basic derivations of Leibniz algebras. The characteristically nilpotency of Leibniz algebras has also been studied. …”
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Cohomological approach to classify nilpotent Leibniz algebras. by Rakhimov , I.S., Kamel , A.M. Atan, Sapar, Siti Hasana

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Classification of three dimensional complex Leibniz algebras by Rikhsiboev, Ikrom M., Sattarovich, Rakhimov Isamiddin

“…The aim of this paper is to complete the classification of three-dimensional complex Leibniz algebras. The description of isomorphism classes of three-dimensional complex Leibniz algebras has been given by Ayupov and Omirov in 1999. …”
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On description of Leibniz algebras corresponding to sl2 by Omirov, B. A., Rakhimov, Isamiddin Sattarovich, Turdibaev, R.

“…In this paper we describe finite-dimensional complex Leibniz algebras whose quotient algebra with respect to the ideal I generated by squares is isomorphic to the simple Lie algebra sl2. …”

On classification of 5-dimensional solvable Leibniz algebras by Khudoyberdiyev, Abror Khakimovich, Sattarovich, Rakhimov Isamiddin, Said Husain, Sharifah Kartini

“…In the paper we describe 5-dimensional solvable Leibniz algebras with three-dimensional nilradical. …”

Classification of a subclass of filiform Leibniz algebra by Abdulkareem, Abdulafeez Olalekan

“…This study centers on isomorphism classes and invariants of a subclass of filiform Leibniz algebras over complex field. The subclass of filiform Leibniz algebras considered arises from naturally graded filiform Lie algebras. …”
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Centroids and derivations of low-dimensional Leibniz algebra by Said Husain, Sharifah Kartini, Rakhimov, Isamiddin Sattarovich, Basri, Witriany

“…In this paper we introduce the concept of centroid and derivation of Leibniz algebras. By using the classification results of Leibniz algebras obtained earlier, we describe the centroids and derivations of low-dimensional Leibniz algebras. …”
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Classification of leibniz algebras over finite fields by Mohammed, Mohammed Ardo

“…Then we apply it to threedimensional Leibniz algebras over some finite fields. The description of the group of automorphisms of low-dimensional Leibniz algebras were also given. …”
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Leibniz e a Matéria Semiótica da Música by Fabrício Fortes

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