Fan Chung Net Worth
Fan Chung how much money? For this question we spent 28 hours on research (Wikipedia, Youtube, we read books in libraries, etc) to review the post.
The main source of income: Actors
Total Net Worth at the moment 2021 year – is about $219,6 Million.
Fan Chung information Birth date: October 9, 1949 Birth place: Kaoshiong, Taiwan Education:University of Pennsylvania Spouse:Ronald Graham (m. 1983)Awards:Noether Lecture
:How tall is Fan Chung – 1,86m.
How much weight is Fan Chung – 59kg
Fan-Rong King Chung Graham (Chinese: ???, pinyin: J?n F?ngr?ng, born October 9, 1949), known professionally as Fan Chung, is a mathematician who works mainly in the areas of spectral graph theory, extremal graph theory and random graphs, in particular in generalizing the Erd?s–R?nyi model for graphs with general degree distribution(including power-law graphs in the study of large information networks).
Biography,Fan Chung was born on October 9, 1949 in Kaohsiung, Taiwan. Under the influence of her father, an engineer, she started to be interested in mathematics, especially in the area of combinatorics in high school in Kaoshiung. After high school, Chung entered the National Taiwan University (NTU) to start her career in mathematics formally. While Chung was an undergraduate, she was surrounded by many women mathematicians. They talked about the mathematics and helped each other. Seeing more and more women doing well in mathematics also encouraged Chung to study mathematics.After graduating from NTU with a B.S. in mathematics, Chung went on to the University of Pennsylvania to pursue a career in mathematics. There she obtained the highest score in the qualifying exam by a wide margin, catching the attention of Herbert Wilf, who would eventually become her doctoral advisor. Wilf suggested Ramsey Theory as a subject Chung could work on. During a single week studying material Chung had come up with new proofs for established results in the field. Prof. Wilf said: My eyes were bulging. I was very excited. I asked her to go to the blackboard and show me. What she wrote was incredible! In just one week, from a cold start, she had a major result in Ramsey theory. I told her she had just done two-thirds of a doctoral dissertation.Chung was awarded a M.S. in 1972 and a Ph.D. two years later. By this time, she was married and had already given birth to her first child. The same year she received her Ph.D. and started working for the Mathematical Foundations of Computing Department at Bell Laboratories in Murray Hill, New Jersey. The position at Bell Laboratories was an opportunity to work with other excellent mathematicians, but also it contributed to her mathematical world powerfully. She published many impressive mathematical papers and published many joint papers with Ron Graham.After twenty years of work at Bell Laboratories and Bellcore, Chung decided to go back University of Pennsylvania to become a professor of mathematics. In 1998, she was named Distinguished Professor of Mathematics at University of California, San Diego. To date, she has over 200 publications to her name. The two best known books are Spectral Graph Theory and Erdos on Graphs. Spectral Graph Theory studies how the spectrum of the Laplacian of a graph is related to its combinatorial properties. Erdos on Graphs, which was jointly written by Fan Chung and Ron Graham, studies many of Paul Erdos problems and conjectures in graph theory. Beyond her contributions to graph theory, Chung has used her knowledge to connect different fields of science. As she wrote in Graph Theory in the Information Age,In the past decade, graph theory has gone through a remarkable shift and a profound transformation. The change is in large part due to the humongous amount of information that we are confronted with. A main way to sort through massive data sets is to build and examine the network formed by interrelations. For example, Google’s successful Web search algorithms are based on the WWW graph, which contains all Web pages as vertices and hyperlinks as edges. There are all sorts of information networks, such as biological networks built from biological databases and social networks formed by email, phone calls, instant messaging, etc., as well as various types of physical networks. Of particular interest to mathematicians is the collaboration graph, which is based on the data from Mathematical Reviews. In the collaboration graph, every mathematician is a vertex, and two mathematicians who wrote a joint paper are connected.
Wikipedia Source: Fan Chung