Single-molecule experiment 1970-01-01
Single-molecule experiments are techniques used in various fields of scientific research—particularly in biophysics and nanotechnology—that allow scientists to study individual molecules rather than bulk populations. This approach can provide detailed information that is often obscured in traditional ensemble measurements, where the average behavior of many molecules is studied.
Single colour reflectometry 1970-01-01
Single colour reflectometry is a method used primarily in the field of optical measurements and material characterization. It involves the reflection of a single wavelength (or color) of light from a surface or material to analyze its properties. This technique is often used to characterize thin films, coatings, surfaces, and other materials. ### Key Components and Principles: 1. **Light Source**: A monochromatic light source (such as a laser or LED) emits light of a specific wavelength.
Near polygon 1970-01-01
The term "near polygon" does not have a widely recognized definition in standard geometry or mathematics. However, it may refer to various concepts depending on the context: 1. **Computational Geometry**: In computational geometry, a "near polygon" could indicate a polygon that closely approximates another shape or object, possibly in terms of shape or boundary. This could involve applying algorithms to minimize the difference between two shapes.
Nerve complex 1970-01-01
The term "nerve complex" can refer to several related concepts in biology and medical science, though it is not a standard term used universally. Here are a few interpretations that may align with your interest: 1. **Anatomical Structure**: In anatomy, a nerve complex might refer to a network of nerves that work together to control a specific function or region of the body. An example could be the brachial plexus, a network of nerves that innervates the upper limb.
Point-finite collection 1970-01-01
In the context of mathematical topology, a collection of sets (often subsets of a topological space) is said to be **point-finite** if, for every point in the space, there are only finitely many sets in the collection that contain that point. More formally, let \( \mathcal{A} \) be a collection of subsets of a topological space \( X \).
Polar space 1970-01-01
Polar space can refer to different concepts depending on the context, such as mathematics, geography, or even in a more abstract sense like social or cultural discussions. Here are a few interpretations: 1. **Mathematics**: In geometry, a polar space usually refers to a type of geometric structure related to point-line duality. Polar spaces are often studied in the context of projective geometry, where they represent configurations involving points and their associated lines.
Social golfer problem 1970-01-01
The Social Golfer Problem (SGP) is a classic combinatorial optimization problem that involves grouping players into teams for a golf tournament, where the goal is to maximize socialization (i.e., minimize repeated pairings) over multiple rounds. Here's how it works: 1. **Players and Groups**: You have a fixed number of players, often divided into groups of a specific size.
Teichmüller–Tukey lemma 1970-01-01
The Teichmüller–Tukey lemma is a result in set theory and topology, particularly in the study of families of sets and their combinatorial properties. The lemma states that for certain types of families of sets, there is a particular way to extract a subset with specific properties.
Ultrafilter on a set 1970-01-01
An **ultrafilter** on a set \( X \) is a special type of filter that has additional properties, particularly in topology and set theory. Here's a precise definition and some key properties: 1. **Filter**: A filter \( \mathcal{F} \) on a set \( X \) is a collection of subsets of \( X \) such that: - The empty set is not in \( \mathcal{F} \).
Universal set 1970-01-01
In set theory, a **universal set** is defined as the set that contains all possible elements within a particular context or discussion. It serves as a boundary for other sets being considered and encompasses all objects of interest relevant to a particular problem or situation.
Universe (mathematics) 1970-01-01
In mathematics, particularly in set theory and logic, the term "universe" typically refers to the set that contains all elements relevant to a particular discussion or problem. This set serves as the domain over which certain operations and relations are defined. ### Key Aspects of the Mathematical Universe: 1. **Universal Set**: In set theory, the universe can be thought of as the universal set, often denoted by \( U \). This set includes all conceivable elements with respect to a certain context.
A. Ray Olpin 1970-01-01
A. Ray Olpin (1908–1994) was an influential figure in the field of education, particularly known for his role as an educator, administrator, and advocate for higher education in the western United States. He served as the president of the University of Utah from 1964 to 1971, during which time he worked to enhance the university's academic programs and expand its facilities.
Singlet fission 1970-01-01
Singlet fission is a photophysical process in which a single excited state (singlet) of a molecule splits into two triplet states. This process can occur in certain organic molecules, particularly those that have favorable exciton interactions and molecular structures. Here’s a more detailed breakdown of the phenomenon: 1. **Initial Excitation**: When a molecule absorbs a photon, it can transition from its ground state (S0) to an excited singlet state (S1).
105 mm calibre 1970-01-01
The term "105 mm caliber" typically refers to the diameter of a projectile, specifically a shell or artillery round, that measures 105 millimeters across. This caliber is commonly associated with various types of military artillery, tank guns, and howitzers. One of the most notable examples of a 105 mm artillery system is the M101 howitzer, which has been widely used by various military forces around the world.
Alan Alda 1970-01-01
Alan G. Marshall 1970-01-01
Alan G. Marshall is a notable figure in the field of analytical chemistry, particularly known for his work in mass spectrometry and its applications in various scientific disciplines. He is a professor at Florida State University and has made significant contributions to the development of advanced analytical techniques. Marshall is recognized for his research on ion mobility spectrometry, high-resolution mass spectrometry, and the study of complex mixtures. His work has been influential in the fields of biochemistry, environmental science, and materials science.
David Turnbull (materials scientist) 1970-01-01
David Turnbull is a prominent materials scientist known for his significant contributions to the field of materials science and engineering, particularly in the areas of phase transformations, crystal growth, and the thermodynamics of materials. He has been involved in research that has advanced the understanding of how materials behave under different conditions, including temperature and pressure changes.
David W. Oxtoby 1970-01-01
David W. Oxtoby is a prominent chemist known for his work in the field of physical chemistry and chemical education. He served as the president of Pomona College in California and has held various academic and administrative roles in higher education. Oxtoby has published extensively in his field, including contributions to textbooks and scholarly articles. His expertise spans areas such as thermodynamics and chemical kinetics, and he has been involved in initiatives to improve science education at the college level.
David W. Tank 1970-01-01
David W. Tank is a prominent neuroscientist known for his work in the field of systems neuroscience, particularly in the areas of neural circuitry and behavior. His research often focuses on how neuronal circuits contribute to sensory processing and decision-making. Tank has made significant contributions to our understanding of how brain networks operate and how they relate to behavior and cognition. He is associated with institutions such as Princeton University, where he has conducted research and taught.
Denis Wirtz 1970-01-01
Denis Wirtz is a prominent researcher and academic known for his work in the fields of biomedical engineering and biophysics. As of my last update, he is a professor at Johns Hopkins University, where he serves as the Vice Dean for Research at the Whiting School of Engineering. Wirtz's research interests typically focus on cell mechanics, the behavior of cells in complex environments, and the physical principles underlying cellular processes.