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  • Curvature in Mathematics and Physics
    Curvature in Mathematics and Physics


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  • Differential Geometry : Connections, Curvature, and Characteristic Classes
    Differential Geometry : Connections, Curvature, and Characteristic Classes

    This text presents a graduate-level introduction to differential geometry for mathematics and physics students.The exposition follows the historical development of the concepts of connection and curvature with the goal of explaining the Chern–Weil theory of characteristic classes on a principal bundle.Along the way we encounter some of the high points in the history of differential geometry, for example, Gauss' Theorema Egregium and the Gauss–Bonnet theorem.Exercises throughout the book test the reader’s understanding of the material and sometimes illustrate extensions of the theory.Initially, the prerequisites for the reader include a passing familiarity with manifolds.After the first chapter, it becomes necessary to understand and manipulate differential forms.A knowledge of de Rham cohomology is required for the last third of the text.Prerequisite material is contained in author's text An Introduction to Manifolds, and can be learned in one semester.For the benefit of the reader and to establish common notations, Appendix A recalls the basics of manifold theory.Additionally, in an attempt to make the exposition more self-contained, sections on algebraic constructions such as the tensor product and the exterior power are included. Differential geometry, as its name implies, is the study of geometry using differential calculus.It dates back to Newton and Leibniz in the seventeenth century, but it was not until the nineteenth century, with the work of Gauss on surfaces and Riemann on the curvature tensor, that differential geometry flourished and its modern foundation was laid.Over the past one hundred years, differential geometry has proven indispensable to an understanding of the physical world, in Einstein's general theory of relativity, in the theory of gravitation, in gauge theory, and now in string theory.Differential geometry is also useful in topology, several complex variables, algebraic geometry, complex manifolds, and dynamical systems, among other fields. The field has even found applications to group theory as in Gromov's work and to probability theory as in Diaconis's work.It is not too far-fetched to argue that differential geometry should be in every mathematician's arsenal.

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  • Pillow For Neck Pain | V-Shaped Curvature Design
    Pillow For Neck Pain | V-Shaped Curvature Design

    Pillow For Neck Pain | V-Shaped Curvature Design. Cervical Chiropractic Traction Device For Neck, Shoulder, And Body Massage. An innovative product designed to target and alleviate pain in the cervical spine, the pillow for neck pain offers a customizable massage experience. It targets specific acupoints in the neck, provides relief, and promotes overall neck health. Suitable for people of all ages and lifestyles, including those working long hours, athletes, or anyone looking to treat themselves to a quick massage. Take 5 minutes out of your day and solve all your neck problems!. V-Shaped Curvature Design. The unique V-shaped curvature design of the pillow for neck pain supports and maintains the position of your cervical spine. Providing an elastic downward pressure that enhances, the pillow for neck pain aligns the neck properly during use. With frequent use, you’ll achieve better long-term results.. Neck Stretcher Functionality. The pillow for neck pain has a unique convex-concave design that is specially crafted to perfectly fit your neck's acupoints. It works by gently applying pressure and traction to your neck muscles. It alleviates pain while targeting specific pressure points, providing a comfortable massage that makes you want to use it again and again.. Easy to Use. The pillow for neck pain is easy to use. Simply heat in hot water, dry, and enjoy the benefits of alleviated neck pain and comfort. Take 5 minutes out of your day and solve your neck problems!. Portable. The compact size and lightweight design of the pillow for neck pain is easy to take with you on the go, so you can enjoy the benefits of its massage therapy features whenever and wherever you need it. Suitable for use anywhere, making it incredibly convenient and efficient for you.. Suitable for All. The pillow for neck pain is a versatile device designed for people of all ages and lifestyles, including those working long hours, athletes, or simply anyone looking to treat themselves to a quick massage.. What’s In The Box?. 1 x Neck Massage Pillow. 1 x Instruction Manual. Technical Specification. Item Type: Massage & Relaxation. Type: Massage Pillow. Size: 22x17.5x12.5cm. Color: Black. Material: PU Polyurethane

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  • Curvature of Space and Time, with an Introduction to Geometric Analysis
    Curvature of Space and Time, with an Introduction to Geometric Analysis

    This book introduces advanced undergraduates to Riemannian geometry and mathematical general relativity.The overall strategy of the book is to explain the concept of curvature via the Jacobi equation which, through discussion of tidal forces, further helps motivate the Einstein field equations.After addressing concepts in geometry such as metrics, covariant differentiation, tensor calculus and curvature, the book explains the mathematical framework for both special and general relativity.Relativistic concepts discussed include (initial value formulation of) the Einstein equations, stress-energy tensor, Schwarzschild space-time, ADM mass and geodesic incompleteness.The concluding chapters of the book introduce the reader to geometric analysis: original results of the author and her undergraduate student collaborators illustrate how methods of analysis and differential equations are used in addressing questions from geometry and relativity.The book is mostly self-contained and the reader is only expected to have a solid foundation in multivariable and vector calculus and linear algebra.The material in this book was first developed for the 2013 summer program in geometric analysis at the Park City Math Institute, and was recently modified and expanded to reflect the author's experience of teaching mathematical general relativity to advanced undergraduates at Lewis & Clark College.This book is published in cooperation with IAS/Park City Mathematics Institute.

    Price: 57.00 £ | Shipping*: 0.00 £
  • Is this a normal penile curvature or an abnormal penile curvature?

    This is an abnormal penile curvature known as Peyronie's disease. It is characterized by the development of fibrous scar tissue in the penis, causing it to bend or curve during erections. This condition can lead to pain, erectile dysfunction, and difficulty with sexual intercourse. It is important to consult a healthcare provider for proper diagnosis and treatment options.

  • What is space curvature?

    Space curvature refers to the bending or warping of space caused by the presence of mass and energy. According to Einstein's theory of general relativity, massive objects like stars and planets create a gravitational field that curves the space around them. This curvature affects the motion of other objects, causing them to follow curved paths around the massive object. The greater the mass and energy of an object, the greater the curvature of space around it.

  • Is the curvature normal?

    The concept of "normal" curvature can vary depending on the context. In mathematics, curvature can be considered normal if it falls within expected or typical ranges for a given geometric shape or surface. In physics, normal curvature may refer to the curvature of spacetime in the presence of mass or energy, which is a fundamental aspect of general relativity. In general, whether curvature is considered normal or not depends on the specific criteria or standards being used to evaluate it.

  • Why is f0 a right-left curvature and f0 a left-right curvature?

    In the context of a curve, the curvature at a point is determined by the direction in which the curve is turning at that point. When we talk about f0 being a right-left curvature, it means that the curve is turning towards the right at that point. Conversely, when we say f0 is a left-right curvature, it means that the curve is turning towards the left at that point. These descriptions are based on the direction in which the curve is bending at the specific point being considered.

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  • Is this curvature in the back a normal curvature or a round back?

    The curvature in the back appears to be a normal curvature rather than a round back. A normal curvature in the back includes a slight inward curve at the lower back (lumbar region) and a slight outward curve at the upper back (thoracic region). A round back, on the other hand, is characterized by excessive rounding of the upper back, often leading to poor posture and potential back pain. It is important to maintain good posture and strengthen the back muscles to support the natural curvature of the spine.

  • Is this a strong curvature?

    Yes, this is a strong curvature. The curve appears to be sharp and pronounced, indicating a significant change in direction. The curvature is not gradual or subtle, but rather distinct and noticeable. This strong curvature may have implications for the object's stability or structural integrity.

  • How does space curvature work?

    Space curvature is a concept in general relativity that describes how the presence of mass and energy can cause the fabric of space-time to bend. This bending of space-time is what we perceive as gravity. The more mass and energy there is in a particular region of space, the more curved the space-time will be in that area. Objects moving through this curved space-time will follow curved paths, which we observe as the force of gravity acting on them.

  • What is curvature in mathematics?

    Curvature in mathematics refers to the measure of how a curve deviates from being a straight line. It is a fundamental concept in differential geometry and is used to describe the shape of curves and surfaces. Curvature can be positive, negative, or zero, and it provides important information about the behavior of a curve or surface, such as whether it is bending towards or away from a point. In higher dimensions, curvature becomes more complex and is used to describe the geometry of higher-dimensional spaces.

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