It seems that you might be referring to "Louis Schwabe," but as of my last knowledge update in October 2021, I don't have information on a specific individual or entity by that name. It's possible that "Louis Schwabe" could refer to a person, a brand, or something else that has emerged or gained prominence after that date.

Euglossa bazinga is a species of orchid bee belonging to the genus Euglossa, which is known for its unique behavior and ecological role as a pollinator. The species was described in 2016 and is named in reference to the popular television show "The Big Bang Theory," specifically as a playful nod to the character Sheldon Cooper's catchphrase "Bazinga!

"The Big Bang Theory," the popular American sitcom created by Chuck Lorre and Bill Prady, received numerous awards and nominations during its run from 2007 to 2019.

The Bernstein–Kushnirenko theorem is a result in algebraic geometry and algebraic topology concerning the number of solutions to a system of polynomial equations. More specifically, it provides a bound on the number of common solutions for systems of polynomial equations under certain conditions.

The Krull–Akizuki theorem is a result in the field of commutative algebra, specifically concerning the factorization properties of elements in Noetherian rings. It provides a foundation for understanding how the integral closure of an ideal behaves under certain conditions. More specifically, the theorem considers Noetherian rings and the behavior of ideals in them.

Convergence tests are mathematical techniques used to determine whether a series or sequence converges (approaches a finite limit) or diverges (grows indefinitely or does not settle at any finite value). These tests are particularly important in the study of infinite series in calculus and analysis, as they help evaluate the behavior of sums of infinitely many terms.

The Babuška–Lax–Milgram theorem is a result in functional analysis and the theory of partial differential equations (PDEs), particularly concerning the solvability of boundary value problems. It is named after mathematicians Ivo Babuška, Gilbert Lax, and Alexander Milgram, who contributed to its development. The theorem provides conditions under which a linear operator associated with a boundary value problem possesses a unique solution and characterizes this solution in terms of bounded linear functionals.

The Denjoy–Koksma inequality is a key result in the field of numerical integration and approximation theory, particularly in the context of uniform distribution theory. It provides a bound on the discrepancy of a sequence of points used in numerical integration and describes how well a given numerical method approximates the integral of a function.

Carathéodory's existence theorem is a fundamental result in the theory of ordinary differential equations (ODEs). It provides conditions under which a first-order ordinary differential equation has at least one solution. The theorem is particularly important for equations that may not have Lipschitz continuity, allowing for broader applications.

A plunger pump is a type of positive displacement pump that uses a reciprocating plunger to move fluids. It typically consists of a cylinder and a plunger that moves back and forth within the cylinder to create pressure and flow. When the plunger moves in one direction, it creates a vacuum that allows fluid to enter the cylinder through an inlet valve.

Glaeser's continuity theorem is a result in the field of real analysis, specifically concerning the continuity properties of certain functions. While I cannot provide the specific wording of the theorem, I can summarize its significance and implications. The theorem is often related to the concepts of continuity in functions defined on certain spaces. It typically deals with the conditions under which a function can be approximated continuously by other functions, or under which certain limits exist as parameters change.

Stahl's theorem is a result in the field of mathematics, specifically in complex analysis and the theory of analytic functions. It deals with the boundary behavior of meromorphic functions and their poles.

The Sturm separation theorem is a fundamental result in real analysis and the theory of differential equations, particularly in the context of Sturm-Liouville problems. It deals with the properties of the roots of Sturm polynomials, which are solutions to a certain class of linear differential equations.

Dévissage is a French term that translates to "unscrewing" in English. In various contexts, it can refer to the act of removing screws or bolts from an object. However, the term can also have specialized meanings in different fields. In the context of watchmaking, for example, dévissage refers to the process of unscrewing the crown of a watch to adjust the time or date.

The Anderson–Kadec theorem is a result in the field of functional analysis and specifically in the study of Banach spaces. It addresses the embedding of certain types of Banach spaces into weakly* compact convex sets.

The Andreotti–Vesentini theorem is a result in complex geometry concerning the compactness and structure of certain types of complex analytic spaces, particularly in the context of complex manifolds and their cohomological properties. More specifically, it deals with the conditions under which a certain class of complex manifolds (often those with some form of controlled singularities or specific types of curvature) can be compactified or embedded in projective space.

Kaplansky's theorem on quadratic forms is a significant result in the theory of quadratic forms over rings, particularly concerning the values that can be obtained by quadratic forms over certain fields. The theorem specifically states conditions under which a quadratic form can be represented as the sum of squares of linear forms. In particular, one of the most notable facets of Kaplansky's work on quadratic forms relates to the representation of forms over the integers and over various fields.