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- FUNDAMENTO CIENTÍFICO DEL CURRÍCULUM DE MATEMÁTICAS EN ENSEÑANZA SECUNDARIA II
- GEOMETRÍA I
- INICIACIÓN A LA INVESTIGACIÓN EN GEOMETRÍA Y TOPOLOGÍA
- FUNDAMENTO CIENTÍFICO DEL CURRÍCULUM DE MATEMÁTICAS EN ENSEÑANZA SECUNDARIA II
- FUNDAMENTO CIENTÍFICO DEL CURRÍCULUM DE MATEMÁTICAS EN ENSEÑANZA SECUNDARIA II
- FUNDAMENTO CIENTÍFICO DEL CURRÍCULUM DE MATEMÁTICAS EN ENSEÑANZA SECUNDARIA II
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- INTRODUCCIÓN A LA TOPOLOGÍA
- INTRODUCCIÓN A LA TOPOLOGÍA
- INTRODUCCIÓN A LA TOPOLOGÍA
- INTRODUCCIÓN A LA TOPOLOGÍA
- INTRODUCCIÓN A LA TOPOLOGÍA
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- A characterization of the electromagnetic stress-energy tensor
- A precision on the concept of strict convexity in non-Archimedean analysis
- A remark on the invariant theory of real lie groups
- Apuntes de Topología
- Commutative monoids and their corresponding affine k -schemes
- Corrigendum to “On the Mazur-Ulam Theorem in Non-Archimedean Fuzzy Anti-2-Normed Spaces”
- Dimensional curvature identities on pseudo-Riemannian geometry
- Dimensional curvature identities in Fedosov geometry
- Energy and electromagnetism of a differential k-form
- Equidistribution of orbits of isometries on compact Riemannian manifolds
- Isometries of ultrametric normed spaces
- Lovelock's theorem revisited
- Moduli spaces for jets of Riemannian metrics at a point
- Natural operations on differential forms
- Natural operations on holomorphic forms
- Noether's Second Theorem on natural bundles
- On invariant operations on a manifold with a linear connection and an orientation
- On invariant operations of Fedosov structures
- On moduli spaces for finite-order jets of linear connections
- On second-order, divergence-free tensors
- On the category of quotient Banach spaces after Wegner
- On the naturalness of Einstein's equation
- On the riemann-roch formula without projective hypotheses
- On the uniqueness of the torsion and curvature operators
- The Riemann–Roch theorem for the Adams operations
- Uniqueness of the Gauss-Bonnet-Chern formula (after Gilkey-Park-Sekigawa)
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