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Mary Wheeler
Mary Fanett Wheeler (born December 28, 1938) is an American mathematician. She is known for her work on numerical methods for partial differential equations, including domain decomposition methods. In 1998, Wheeler was elected a member of the National Academy of Engineering for "the computer simulation of subsurface flow and the underlying mathematical algorithms". In 2009 she was awarded the Theodore von Kármán Prize by the Society for Industrial and Applied Mathematics (SIAM). Personal background Mary Fanett Wheeler was born on December 28, 1938, in Cuero, Texas. She earned a double major in social sciences and mathematics from the University of Texas in 1960, and a Master's degree in 1963. She did her masters thesis on the Peaceman-Rachford method, and later went on to do her Ph.D. under Rachford at Rice University in 1971. Professional background Wheeler studies finite element analysis and porous media problems with applications in engineering, oil-field exploi ...
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Cuero
Cuero ( ) is a city in and the county seat of DeWitt County, Texas, United States. Its population was 8,128 at the 2020 census. History The city of Cuero had its start in the mid-19th century as a stopping point on the Chisholm Trail cattle route to Kansas. It was not recognized as a town until 1873, though, when it was officially founded. The city was named for the Spanish word "hide", referring to the leather made from animal hides. The industry was extremely short-lived, however, and gave way to various forms of ranching. The city had several Old West gunfights related to clan feuding following the Civil War. Cuero's population grew considerably in the 1870s and 1880s, as residents from the coastal town of Indianola, Texas, settled here after major hurricanes in this period destroyed sizeable portions of that city. Cuero thrived through much of the late 19th and early 20th centuries by the introduction and practice of turkey ranching in the area. Today, agriculture is still th ...
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Americans
Americans are the Citizenship of the United States, citizens and United States nationality law, nationals of the United States, United States of America.; ; Although direct citizens and nationals make up the majority of Americans, many Multiple citizenship, dual citizens, expatriates, and green card, permanent residents could also legally claim American nationality. The United States is home to race and ethnicity in the United States, people of many racial and ethnic origins; consequently, culture of the United States, American culture and Law of the United States, law do not equate nationality with Race (human categorization), race or Ethnic group, ethnicity, but with citizenship and an Oath of Allegiance (United States), oath of permanent allegiance. Overview The majority of Americans or their ancestors Immigration to the United States, immigrated to the United States or are descended from people who were Trans Atlantic Slave Trade, brought as Slavery in the United States ...
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Carbon Sequestration
Carbon sequestration is the process of storing carbon in a carbon pool. Carbon dioxide () is naturally captured from the atmosphere through biological, chemical, and physical processes. These changes can be accelerated through changes in land use and agricultural practices, such as converting crop land into land for non-crop fast growing plants. Artificial processes have been devised to produce similar effects, including large-scale, artificial capture and sequestration of industrially produced using subsurface saline aquifers, reservoirs, ocean water, aging oil fields, or other carbon sinks, bio-energy with carbon capture and storage, biochar, enhanced weathering, direct air capture and water capture when combined with storage. Forests, kelp beds, and other forms of plant life absorb carbon dioxide from the air as they grow, and bind it into biomass. However, these biological stores are considered volatile carbon sinks as the long-term sequestration cannot be guaranteed. ...
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Numerical Analysis
Numerical analysis is the study of algorithms that use numerical approximation (as opposed to symbolic computation, symbolic manipulations) for the problems of mathematical analysis (as distinguished from discrete mathematics). It is the study of numerical methods that attempt at finding approximate solutions of problems rather than the exact ones. Numerical analysis finds application in all fields of engineering and the physical sciences, and in the 21st century also the life and social sciences, medicine, business and even the arts. Current growth in computing power has enabled the use of more complex numerical analysis, providing detailed and realistic mathematical models in science and engineering. Examples of numerical analysis include: ordinary differential equations as found in celestial mechanics (predicting the motions of planets, stars and galaxies), numerical linear algebra in data analysis, and stochastic differential equations and Markov chains for simulating living ce ...
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Finite Element Method
The finite element method (FEM) is a popular method for numerically solving differential equations arising in engineering and mathematical modeling. Typical problem areas of interest include the traditional fields of structural analysis, heat transfer, fluid flow, mass transport, and electromagnetic potential. The FEM is a general numerical method for solving partial differential equations in two or three space variables (i.e., some boundary value problems). To solve a problem, the FEM subdivides a large system into smaller, simpler parts that are called finite elements. This is achieved by a particular space discretization in the space dimensions, which is implemented by the construction of a mesh of the object: the numerical domain for the solution, which has a finite number of points. The finite element method formulation of a boundary value problem finally results in a system of algebraic equations. The method approximates the unknown function over the domain. The sim ...
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Alternating Direction Implicit Method
In numerical linear algebra, the alternating-direction implicit (ADI) method is an iterative method used to solve Sylvester matrix equations. It is a popular method for solving the large matrix equations that arise in systems theory and control, and can be formulated to construct solutions in a memory-efficient, factored form. It is also used to numerically solve parabolic and elliptic partial differential equations, and is a classic method used for modeling heat conduction and solving the diffusion equation in two or more dimensions.. It is an example of an operator splitting method. ADI for matrix equations The method The ADI method is a two step iteration process that alternately updates the column and row spaces of an approximate solution to AX - XB = C. One ADI iteration consists of the following steps:1. Solve for X^, where \left( A - \beta_ I\right) X^ = X^\left( B - \beta_ I \right) + C. 2. Solve for X^, where X^\left( B - \alpha_ I \right) = \left( A - \alpha_ I\r ...
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Master's Degree
A master's degree (from Latin ) is an academic degree awarded by universities or colleges upon completion of a course of study demonstrating mastery or a high-order overview of a specific field of study or area of professional practice.
A master's degree normally requires previous study at the bachelor's degree, bachelor's level, either as a separate degree or as part of an integrated course. Within the area studied, master's graduates are expected to possess advanced knowledge of a specialized body of and applied topics; high order skills in

Cuero, Texas
Cuero ( ) is a city in and the county seat of DeWitt County, Texas, DeWitt County, Texas, United States. Its population was 8,128 at the 2020 census. History The city of Cuero had its start in the mid-19th century as a stopping point on the Chisholm Trail cattle route to Kansas. It was not recognized as a town until 1873, though, when it was officially founded. The city was named for the Spanish word "hide", referring to the leather made from animal hides. The industry was extremely short-lived, however, and gave way to various forms of ranching. The city had several Old West gunfights related to List of feuds in the United States, clan feuding following the American Civil War, Civil War. Cuero's population grew considerably in the 1870s and 1880s, as residents from the coastal town of Indianola, Texas, settled here after major hurricanes in this period destroyed sizeable portions of that city. Cuero thrived through much of the late 19th and early 20th centuries by the introduction ...
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Society For Industrial And Applied Mathematics
Society for Industrial and Applied Mathematics (SIAM) is a professional society dedicated to applied mathematics, computational science, and data science through research, publications, and community. SIAM is the world's largest scientific society devoted to applied mathematics, and roughly two-thirds of its membership resides within the United States. Founded in 1951, the organization began holding annual national meetings in 1954, and now hosts conferences, publishes books and scholarly journals, and engages in advocacy in issues of interest to its membership. Members include engineers, scientists, and mathematicians, both those employed in academia and those working in industry. The society supports educational institutions promoting applied mathematics. SIAM is one of the four member organizations of the Joint Policy Board for Mathematics. Membership Membership is open to both individuals and organizations. By the end of its first full year of operation, SIAM had 130 memb ...
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Theodore Von Kármán Prize
The Theodore von Kármán Prize in applied mathematics is awarded every fifth year to an individual in recognition of his or her notable application of mathematics to mechanics and/or the engineering sciences. This award was established and endowed in 1968 in honor of Theodore von Kármán by the Society for Industrial and Applied Mathematics (SIAM). List of recipients *1972 Geoffrey Ingram Taylor *1979 George F. Carrier and Joseph B. Keller Joseph Bishop Keller (July 31, 1923 – September 7, 2016) was an American mathematician who specialized in applied mathematics. He was best known for his work on the "geometrical theory of diffraction" (GTD). Early life and education Born i ... *1984 Julian D. Cole *1989 Paul R. Garabedian *1994 Herbert B. Keller *1999 Stuart S. Antman, John M. Ball and Simone Zuccher *2004 Roland Glowinski *2009 Mary F. Wheeler *2014 Weinan E and Richard D. James *2020 Kaushik Bhattacharya See also * List of mathematics awards Referenc ...
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National Academy Of Engineering
The National Academy of Engineering (NAE) is an American nonprofit, non-governmental organization. The National Academy of Engineering is part of the National Academies of Sciences, Engineering, and Medicine, along with the National Academy of Sciences (NAS), the National Academy of Medicine, and the National Research Council (now the program units of NASEM). The NAE operates engineering programs aimed at meeting national needs, encourages education and research, and recognizes the superior achievements of engineers. New members are annually elected by current members, based on their distinguished and continuing achievements in original research. The NAE is autonomous in its administration and in the selection of its members, sharing with the rest of the National Academies the role of advising the federal government. History The National Academy of Sciences was created by an Act of Incorporation dated March 3, 1863, which was signed by then President of the United States ...
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Domain Decomposition Method
In mathematics, numerical analysis, and numerical partial differential equations, domain decomposition methods solve a boundary value problem by splitting it into smaller boundary value problems on subdomains and iterating to coordinate the solution between adjacent subdomains. A coarse problem with one or few unknowns per subdomain is used to further coordinate the solution between the subdomains globally. The problems on the subdomains are independent, which makes domain decomposition methods suitable for parallel computing. Domain decomposition methods are typically used as preconditioners for Krylov space iterative methods, such as the conjugate gradient method, GMRES, and LOBPCG. In overlapping domain decomposition methods, the subdomains overlap by more than the interface. Overlapping domain decomposition methods include the Schwarz alternating method and the additive Schwarz method. Many domain decomposition methods can be written and analyzed as a special case of the abstr ...
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