| Igal Talmi | |
| Birth Date: | 31 January 1925 |
| Nationality: | Israeli |
| Field: | Nuclear physics |
| Work Institutions: | Weizmann Institute of Science |
| Alma Mater: | Hebrew University ETH Zurich |
| Doctoral Advisor: | Wolfgang Pauli |
| Known For: | Nuclear shell model |
| Awards: | Weizmann Prize (1961) |
Igal Talmi (Hebrew: יגאל תלמי; born January 31, 1925) is an Israeli nuclear physicist.
Igal Talmi[1] was born in 1925 in Kiev, Ukraine, then part of the Soviet Union. His family immigrated to Mandate Palestine later that year and settled in Kfar Yehezkel. After graduating from Gymnasia Herzliya in Tel Aviv in 1942, he joined the Palmach.[2]
In 1947, Talmi completed his master's degree in physics at the Hebrew University of Jerusalem, writing his M.Sc. thesis under the guidance of Giulio Racah. In 1949, he earned his doctorate at the ETH Zurich in Switzerland under Wolfgang Pauli. From 1952 to 1954, he was a research fellow at Princeton University, where he worked with Eugene Wigner.
Igal is married to Chana (Kivelewitz). They have two children: a son, Prof. Yoav P. Talmi, M.D., a head and neck neurosurgeon; and a daughter, Prof., a zoologist[3] who is married to General (Aluf) Uzi Dayan.
In 1954, Talmi joined the Weizmann Institute of Science where he became Professor of Physics in 1958. Talmi was one of the founders of the Department of Nuclear Physics at the Weizmann Institute. He served as the Head of the Nuclear Physics Department (1967–1976), and the Dean of the Faculty of Physics (1970–1984). Talmi spent sabbatical years at Princeton, Stanford, Massachusetts Institute of Technology (MIT), Yale and other universities as a visiting professor.
Talmi has been a member of the Israel Academy of Sciences and Humanities since 1963, and was the Chairman of the Division of Sciences in from 1974 to 1980. He also served on the Israel Atomic Energy Commission.[4]
In addition to his influential papers and conference talks, Talmi also wrote two books that served as guides and companions to generations of nuclear structure theorists. The first, written with the late Amos de-Shalit, was a veritable bible of shell theory and the second, written some 30 years later, continued the tradition of being an exhaustive compendium of relevant results and derivations.
Talmi's main field of research is the theory of nuclear structure.[5] The atomic nucleus can be composed of a large number of protons and neutrons which move due to strong interactions between them. In spite of their complexity, nuclei exhibit some simple and regular features. Most importantly, nuclei behave as if they move independently in a common static potential well. This gives rise to the existence of shells of protons and neutrons much like the electronic shells in atoms. Nuclei whose proton and neutron shells are complete have special stability and the numbers of protons and of neutrons in them are called magic numbers. This picture of the nucleus is called the nuclear shell model[6] to obtain the information from experimental data and use it to calculate and predict energies which have not been measured. This method has been successfully used by many nuclear physicists and has led to deeper understanding of nuclear structure. To calculate energies of nuclear states it is necessary to know the exact form of the forces which act between the nuclear constituents. These are still not sufficiently known even after many years of research. Talmi developed a method[7] to obtain the information from experimental data and use it to calculate and predict energies which have not been measured. This method has been successfully used by many nuclear physicists and has led to deeper understanding of nuclear structure.The theory which gives a good description of these properties was developed. This description turned out to furnish the shell model basis of the elegant and successful interacting boson models.[8] Talmi also participated in the study of explicitfermion–boson mappings required to connect the interacting-boson model with its shell-modelroots and in the introduction of the boson F-spin analog to nucleon isospin.
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