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Satya P Gargi Profile

Satya P Gargi

Satya P Gargi

Biography

I completed my MSc in Geology from Panjab University, Chandigarh, India, in 1970. Following that, I worked as a Geologist at the Geological Survey of India. In 1979, I moved to Miami University, Oxford, Ohio, to pursue a Ph.D. in Structural Geology and Geochemistry. For my doctoral research, I carried out structural analysis and geochemical studies of the Corbin Gneiss Complex in the Appalachians of northwest Georgia. My dissertation, titled ?Geometric and Kinematic Analysis, and Geochemical Study of the Corbin Gneiss Complex and Its Associated Sheared Rocks in the Blue Ridge of NW Georgia? (1985), was completed under the guidance of Prof. David M. Scotford. My Ph.D. research involved detailed structural analysis and isotopic geochemical studies of the Grenville gneisses in the Southern Appalachians, providing valuable insights into the tectonic evolution of the Blue Ridge region of Georgia.

After completing my Ph.D. in 1985, I joined Rice University, Houston, Texas, for postdoctoral research. My postdoctoral work focused on the structural analysis of the Green Schists in the Wiseman area of Alaska, north of the Arctic Circle, where I conducted extensive fieldwork. This assignment lasted for one year. Subsequently, I held teaching positions at several institutions in the Houston, Texas area and beyond, including Prairie View A&M University (Prairie View, Texas), St. Mary?s College (Orchard Lake, Michigan), San Jacinto College, Lee College (Baytown, Texas), Houston Community College, Wharton County Junior College (Sugar Land, Texas), and finally, the University of Houston?Downtown, Houston, Texas.

My research and publications have spanned topics in structural geology, isotope geochemistry, and cosmochemistry. Selected publications include: ?Discerning the kinematics and deformation style of the sheared Corbin gneisses by geometric analysis: Are Appalachians and other orogenic mountain belts formed by the collision of continental plates? (manuscript under preparation); ?Evaluating the most plausible Sm-Nd isotopic parameters for the Solar System/Planet Earth? (London Journal of Research in Science: Natural & Formal, 25(2)); ?Rb-Sr isotopic evolution in the planet Earth/Solar system and the preferred decay constant of 87Rb? (Iris Journal of Astronomy and Telecommunication, accepted for publication, 2018); and ?Measuring the decay constant of 87Rb: Is the decay in radioisotopes linear? Manifestation and disintegration of matter in space-time, and age of the Universe? (Solid Earth Sciences, 2018; (https://doi.org/10.1016/j.sesci.2018.10.001).

Other notable works include ?Characterizing source reservoirs of igneous rocks: A new perspective. Fractionation of radiogenic isotopes: A new tool for petrogenesis? (Chemie der Erde, 72, pp. 323?332, 2012); ?Towards the theory of the age, origin and demise of the universe ? A geochemical/isotopic perspective? (Eos Trans. AGU, 86(52), 2005); ?New paradigms and intractable problems: A new approach to source rock characterization? (Eos Trans. AGU, 86(18), 2005); ?Is the concept of the TDM and other similar total crustal age models a paradox?? (Eos Trans. AGU, 73(14), 1992); ?Geochemistry of Corbin Gneiss Complex: Proterozoic high-K orogenic granitoids in the Georgia Blue Ridge? (Eos Trans. AGU, 72(17), 1991); ?The documentation of the natural superplastic flow of quartz in a quartzofeldspathic rock in the Blue Ridge of Georgia? (Eos Trans., 72(17), 1991); ?An isotopic model for the age and origin of the Cosmos? (Eos Trans., 68(44), 1987); ?Tectonic significance of the high initial 87Sr/86Sr ratio in the ultramylonites formed from the I-type quartz-monzodiorite (Corbin gneiss) in the Blue Ridge of Georgia? (Eos Trans., 67(16), 1986); and ?Structural analysis of the Corbin Gneiss Complex in the Blue Ridge, NW Georgia? (Geol. Soc. Am. Abstracts with Programs, 18(3), 1986).

Research Interest

His research interests include structural geology, isotope geochemistry, crustal evolution, petrogenesis of metamorphic and igneous rocks, and isotopic studies related to the Earth and Solar System.

Abstract

SATYA?S THEORY OF THE AGE OF THE UNIVERSE: MANIFESTATION AND DISINTEGRATION OF THE MATTER IN SPACETIME - A GEOCHMEICAL/ISOTOPIC PERSPECTIVE ABSTRACT One can calculate the maximum possible time of manifestation (Tm) of any unstable isotope in the Universe by assuming that all their daughter isotopes owe their existence only to the decay of their parent isotope by using the radioactivity equation: Np = Ni exp(? ?Tm), where Np is the total number of parent nuclides existing in the Universe at the present time, Ni is the total number of parent nuclides manifested in the Universe, and ? is the decay constant, and Tm is the time of manifestation of the parent isotope. As the decay from a parent isotope to its daughter isotope is 1 to 1, the entity Ni can be obtained by adding the parent and daughter isotope ratios existing at the present time. Thus, in this equation all the entities are known except for the time of manifestation (Tm). Calculating the time of manifestation by this equation assumes that the radioactive decay is exponential. When we find the time of manifestation (Tm) of the various isotopes in this way we see that there is no order between the time of manifestation (Tm) and their respective atomic mass. We can also calculate the time of manifestation (Tm) of any unstable isotope on an X-Y plot between the time and the daughter isotope ratio by extrapolating backwards its present-day daughter isotope ratio through its ratio at the time of formation of the Earth 4.55 Gyr ago, to the X-axis. The X-intercept (NULL Y Intercept) indicates the time when there were no daughter isotopes. In other words, this indicates the time when the parent isotopes just appeared in the Universe and started decaying. The X Intercept thus formed denotes the time of manifestation (Tm) of its parent isotope. Estimating the time of manifestation (Tm) this way assumes that radioactive decay is linear and not exponential. The Tm of the various unstable isotopes estimated this way when plotted on an X-Y plot against their respective atomic mass shows a high degree of negative correlation, and the linear array thus formed (Cosmochron) intercepts the X-axis at ~936 Gyr ago which indicates the age of the Universe. Similarly, again assuming linear decay, the time of complete decay of any unstable isotope can be estimated by extrapolating its parent isotope ratio in the Earth at the time of its formation 4.55 Gyr ago through its present-day isotope ratio to the X-axis. The X-intercept thus formed yields the time of complete decay (Td ) of the parent isotope. The time of total existence (Te) of any unstable parent isotope in the Universe thus can be obtained by adding together the time of manifestation (Tm) and time of complete decay (Td ). If the Te of the various unstable isotopes is plotted against their respective atomic mass, the linear array thus formed (Dotuchron) intercepts the X-axis at ~1104 Gyr which indicates the time of total existence of the Universe since its creation. Another important point to note is that the linear array formed in both the plots intercepts the Y-axis at the atomic mass of ~242 which indicates the heaviest mass of any isotope that could exist in the Universe at the present time. The atomic mass of the Plutonium isotope is 242 which is the heaviest isotope that occurs naturally in trace amounts in association with the other actinide isotopes. Thus, the proof of this theory lies in the theory itself.