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FACILITATE DE MATHEMATICAL HARMONIC MANIFOLDS IN SPACE FORMS Rehabilitation Thesis Author: Cedar OCIC 2012 To my daughters Abstract The present thesis is devoted to the study of bi harmonic submanifolds
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Biharmonic submanifolds are a specific type of submanifold in differential geometry that minimizes a biharmonic energy functional. They are characterized by their mean curvature and have applications in various fields including physics and engineering.
The term 'file biharmonic submanifolds in space' appears to be a misinterpretation. Biharmonic submanifolds are studied in mathematics and differential geometry, not something that requires filing.
As biharmonic submanifolds are a mathematical concept, there is no form or procedure for 'filling out'. Researchers and mathematicians explore their properties through mathematical analysis and equations.
The purpose of studying biharmonic submanifolds is to understand their geometric and physical properties, which can lead to applications in various areas such as material science, physics, and the analysis of surfaces.
In a mathematical context, the information typically includes properties such as curvature, dimensions, and their embedding in higher-dimensional spaces. However, there is no formal reporting mechanism as it is an area of mathematical study.
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