Bentsion Fleishman is not widely recognized in mainstream sources or common knowledge as of my last update in October 2023. It is possible that the name refers to a lesser-known figure, a fictional character, or a more recent development that has not gained significant attention yet.

E. G. Glagoleva appears to be an individual, but without additional context, it's difficult to provide specific information about them. If E.G.

Gury Marchuk is a notable figure in the field of mathematics and mechanics, primarily known for his work in the area of applied mathematics and mathematical modeling. He has made significant contributions to various fields including hydrodynamics, aerodynamics, and mathematical physics. Marchuk is also recognized for his work in numerical methods and computational techniques.

Nikolai Bugaev might refer to a few individuals, but you could be talking about Nikolai Bugaev (or Nikolai Andreevich Bugaev), a notable Russian mathematician and mathematical logician who worked in the late 19th and early 20th centuries. He contributed to various areas of mathematics, including the foundations of mathematics and mathematical logic.

Nina Uraltseva is a notable Russian mathematician recognized for her contributions to the fields of functional analysis and partial differential equations. She is known for her work in the theory of boundary value problems and has contributed significantly to the understanding of nonlinear equations. Uraltseva's research has had a lasting impact on various areas of mathematics, and she has also been involved in education and mentoring within the mathematical community.

Sergey Nikolsky is a notable figure in mathematics, particularly known for his work in functional analysis and the theory of differential equations. He is often associated with the development of key concepts in the field, such as approximation theory and the study of analytic functions.

Viktor Sadovnichiy is a Russian mathematician and academic known for his contributions to the field of mathematics, particularly in the areas of functional analysis and its applications. He has also served in various administrative roles in higher education, most notably as the rector of Moscow State University, one of the most prestigious universities in Russia. Under his leadership, the university has emphasized research, international collaboration, and the development of science and technology.

Vladimir Malanin may refer to different individuals, but there isn't a widely known figure associated with that name as of my last update in October 2023. It's possible that he could be a lesser-known individual in specific fields such as science, sports, or other areas.

Sesto Pals is a brand known for its customizable and collectible plush toys. The toys typically feature unique designs and characters that appeal to various age groups, often allowing users to personalize them through a variety of accessories and options. The brand focuses on creativity and individuality, encouraging users to express themselves through their toy selections. Sesto Pals can often involve collaborative or community aspects, where fans engage with each other through customization and sharing their creations.

A symmetric space is a type of mathematical structure that arises in differential geometry and Riemannian geometry. More specifically, a symmetric space is a smooth manifold that has a particular symmetry property: for every point on the manifold, there exists an isometry (a distance-preserving transformation) that reflects the manifold about that point.

Polyols are a category of organic compounds that possess multiple hydroxyl (–OH) groups. They can be classified into different types, with the most common being: 1. **Sugar Alcohols**: These are polyols derived from sugars and include compounds such as sorbitol, mannitol, xylitol, and erythritol. Sugar alcohols are often used as sweeteners and are known for having fewer calories than regular sugars, along with a lower glycemic index.

TREAC typically stands for "Total Risk Exposure Assessment and Control," which is a structured approach used to identify, assess, and manage risks within organizations, projects, or systems. This can encompass various risk types, including financial, operational, compliance, and reputational risks. However, "TREAC" might have different meanings in specific contexts or industries. Without additional context, it's hard to provide a precise definition.

A planetarium is a facility or structure designed to simulate the night sky and celestial phenomena. It typically features a dome-shaped ceiling where images of stars, planets, and other celestial objects are projected, creating an immersive experience for viewers. Planetariums can serve various purposes, including: 1. **Education**: They are often used for educational programs about astronomy and space science, allowing visitors to learn about stars, planets, constellations, and other astronomical topics in a visually engaging manner.

The number 10 is a natural number that follows 9 and precedes 11. It is an integer that can be expressed as the sum of the first four positive integers (1 + 2 + 3 + 4) and is a base-10 number used widely in the decimal system. In various contexts, 10 can represent a count, a score, or an identifier in different systems.

DSEEP can refer to different things depending on the context, so here are a few possible interpretations: 1. **Developing Sustainable Energy for the Pacific (DSEEP)**: This is an initiative or program aimed at enhancing energy sustainability specifically in the Pacific region. It typically involves collaboration among countries to promote renewable energy sources and efficient energy practices.

Standard tuning refers to the most common tuning configuration for string instruments, particularly the guitar. In standard tuning for a six-string guitar, the strings are tuned to the following pitches, from the lowest (thickest string) to the highest (thinnest string): 1. E (lowest string, 6th string) 2. A (5th string) 3. D (4th string) 4. G (3rd string) 5. B (2nd string) 6.

The Minkowski problem is a classic problem in convex geometry and involves the characterization of convex bodies with given surface area measures. More formally, the problem is concerned with the characterization of a convex set (specifically, a convex body) in \( \mathbb{R}^n \) based on a prescribed function that represents the surface area measure of the convex body.

In differential geometry, the **normal bundle** is a specific construction associated with an embedded submanifold of a differentiable manifold. It provides a way to understand how the submanifold sits inside the ambient manifold by considering directions that are orthogonal (normal) to the submanifold. ### Definition Let \( M \) be a smooth manifold, and let \( N \subset M \) be a smooth embedded submanifold.

A Quaternion-Kähler symmetric space is a specific type of geometric structure that arises in differential geometry and mathematical physics. It is a type of Riemannian manifold that possesses a rich structure related to both quaternionic geometry and Kähler geometry. To understand what a Quaternion-Kähler symmetric space is, let's break down the terms: 1. **Quaternionic Geometry**: Quaternionic geometry is an extension of complex geometry, incorporating quaternions, which are a number system that extends complex numbers.

The radius of curvature is a measure that describes how sharply a curve bends at a particular point. It is defined as the radius of the smallest circle that can fit through that point on the curve. In simpler terms, it's an indicator of the curvature of a curve; a smaller radius of curvature corresponds to a sharper bend, while a larger radius indicates a gentler curve.