Martin Feinberg
American mathematician
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Mathematics
Martin Feinberg's Degrees
- PhD Mathematics Princeton University
Why Is Martin Feinberg Influential?
(Suggest an Edit or Addition)According to Wikipedia, Martin Feinberg is an American chemical engineer and mathematician known for his work in chemical reaction network theory. Life Born in New York, Feinberg received his undergraduate degree in chemical engineering from The Cooper Union for the Advancement of Science and Art in 1962. A year later, he obtained his master's degree from Purdue University. In 1968, he received his PhD degree from Princeton University. The subject of the doctoral thesis is fluid mechanics and the advisor is William Schowalter. After completing the PhD, he went to work at the University of Rochester, Rochester, NY, where he was a professor of chemical engineering until 1997. He then moved to The Ohio State University, where he serves as Richard M. Morrow Professor of Chemical Engineering and professor of mathematics. Feinberg was a member of the editorial board of the Archive for Rational Mechanics and Analysis from 1978–1991.
Martin Feinberg's Published Works
Published Works
- Chemical reaction network structure and the stability of complex isothermal reactors—I. The deficiency zero and deficiency one theorems (1987) (757)
- Complex balancing in general kinetic systems (1972) (375)
- The existence and uniqueness of steady states for a class of chemical reaction networks (1995) (374)
- Structural Sources of Robustness in Biochemical Reaction Networks (2010) (366)
- Understanding bistability in complex enzyme-driven reaction networks. (2006) (307)
- Multiple Equilibria in Complex Chemical Reaction Networks: I. The Injectivity Property (2005) (299)
- Multiple Equilibria in Complex Chemical Reaction Networks: II. The Species-Reaction Graph (2006) (282)
- Chemical reaction network structure and the stability of complex isothermal reactors—II. Multiple steady states for networks of deficiency one (1988) (240)
- Foundations of Chemical Reaction Network Theory (2019) (188)
- Dynamics of open chemical systems and the algebraic structure of the underlying reaction network (1974) (186)
- Chemical mechanism structure and the coincidence of the stoichiometric and kinetic subspaces (1977) (140)
- Optimal reactor design from a geometric viewpoint—I. Universal properties of the attainable region (1997) (133)
- On chemical kinetics of a certain class (1972) (116)
- Necessary and sufficient conditions for detailed balancing in mass action systems of arbitrary complexity (1989) (113)
- Multiple steady states for chemical reaction networks of deficiency one (1995) (111)
- Multiple equilibria in complex chemical reaction networks: extensions to entrapped species models. (2006) (93)
- Multiple Equilibria in Complex Chemical Reaction Networks: Semiopen Mass Action Systems (2010) (78)
- Concordant chemical reaction networks. (2011) (72)
- Chemical Oscillations, Multiple Equilibria, and Reaction Network Structure (1980) (66)
- Sensitivity and Robustness in Chemical Reaction Networks (2009) (63)
- A theory of multiple steady states in isothermal homogeneous CFSTRs with many reactions (1994) (62)
- Design principles for robust biochemical reaction networks: what works, what cannot work, and what might almost work. (2011) (58)
- Optimal reactor design from a geometric viewpoint. Part II. Critical sidestream reactors (2000) (54)
- Optimal reactor design from a geometric viewpoint — III. Critical CFSTRs (2000) (50)
- Concordant chemical reaction networks and the Species-Reaction Graph. (2012) (49)
- How catalytic mechanisms reveal themselves in multiple steady-state data: I. Basic principles (2000) (42)
- On the steady states of weakly reversible chemical reaction networks (2011) (38)
- Toward a Theory of Process Synthesis (2002) (36)
- The advanced deficiency algorithm and its applications to mechanism discrimination (1998) (34)
- Some Recent Results in Chemical Reaction Network Theory (1991) (30)
- General kinetic bounds on productivity and selectivity in reactor-separator systems of arbitrary design : Principles (2001) (29)
- Thermodynamics based on the Hahn-Banach Theorem: The Clausius inequality (1983) (29)
- How catalytic mechanisms reveal themselves in multiple steady-state data: II. An ethylene hydrogenation example (2000) (25)
- Recent results in optimal reactor synthesis via attainable region theory (1999) (25)
- A Graphical Determination of the Possibility of Multiple Steady States in Complex Isothermal CFSTRs (1987) (20)
- Multiple steady states in complex isothermal CFSTRs—I. General considerations (1988) (16)
- Constraints on reciprocal flux sensitivities in biochemical reaction networks. (2011) (12)
- Traveling composition waves on isothermal catalyst surfaces (1991) (12)
- Multiple steady states in complex isothermal CFSTRs—II. Homogeneous reactors (1988) (12)
- On Gibbs' phase rule (1979) (12)
- Carnot-like limits to steady-state productivity (2007) (10)
- Analysis and Continuum Mechanics: A Collection of Papers Dedicated to J. Serrin on His Sixtieth Birthday (1989) (7)
- Constitutive equations for ideal gas mixtures and ideal solutions as consequences of simple postulates (1977) (7)
- Sharper graph-theoretical conditions for the stabilization of complex reaction networks. (2015) (6)
- Supporting Online Material for Structural Sources of Robustness in Biochemical Reaction Networks (2010) (6)
- Applications of Chemical Reaction Network Theory in Heterogeneous Catalysis (1991) (6)
- Reaction Networks Structural Sources of Robustness in Biochemical (2010) (5)
- Analysis and Continuum Mechanics (1989) (5)
- On a generalization of linear independence in finite-dimensional vector spaces (1981) (5)
- Reaction Network Structure, Multiple Steady States, and Sustained Composition Oscillations: A Review of Some Results (1981) (4)
- Stability and instability in isothermal CFSTRs with complex chemistry: Some recent results (2013) (4)
- Foundations of the Clausius-Duhem Inequality (1984) (3)
- Analysis and Thermomechanics (1987) (3)
- The Species-Reaction Graph (2019) (2)
- Species-Reaction Graph Foundations (2019) (2)
- Corrigendum to “How catalytic mechanisms reveal themselves in multiple steady-state data: II. An ethylene hydrogenation example” [J. Mol. Catal. A: Chem. 154 (2000) 169–184] (2006) (1)
- Thermodynamics and the hahn-banach theorem (1986) (1)
- Multiple steady states as a source of pattern formation in complex multicell chemical systems (1993) (1)
- Analysis and thermodynamics : a collection of papers dedicated to W. Noll on his sixtieth birthday (1987) (1)
- The Big Picture Revisited (2019) (1)
- Anticipating the Big Picture: Some Clues (2019) (1)
- Quasi-Thermodynamic Kinetic Systems (2019) (0)
- CHEMICAL SYSTEMS STRUCTURE OF THE UNDERLYING REACTION NETWORK (1974) (0)
- Deficiency One Theory (2019) (0)
- GEOMETRIC CONTROL THEORY AND CLASSICAL PROBLEMS IN CHEMICAL REACTOR DESIGN (2002) (0)
- Deficiency One Theory Foundations (2019) (0)
- Aspects of Reaction Network Structure (2019) (0)
- Detailed Balancing (2019) (0)
- Concentration Robustness Foundations (2019) (0)
- Concentration Robustness and Its Importance in Biology: Some More Deficiency-Oriented Theorems (2019) (0)
- Correction to: Foundations of Chemical Reaction Network Theory (2022) (0)
- A Toy-Reaction-Network Zoo: Varieties of Behavior and Some Questions (2019) (0)
- The Deficiency Zero Theorem (2019) (0)
- Stability and Instability in Complex Chemical Reaction Networks (2016) (0)
- Chemical and Notational Preliminaries (2019) (0)
- Deficiency Zero Theory Foundations and Some Key Propositions (2019) (0)
- Concordant Reaction Networks: Architectures That Promote Dull, Reliable Behavior Across Broad Kinetic Classes (2019) (0)
- A tribute to professor Roy Jackson: Intellectual leader, scholar, mentor (2017) (0)
- Complex Balancing (2019) (0)
- Open Systems: Why Study Nonconservative and Otherwise Peculiar Reaction Networks? (2019) (0)
- Mathematical modeling and analysis of the pathway network consisting of symmetrical complexes with N monomers , like the activation of MMP 2 (2018) (0)
- Reaction Networks, Kinetics, and the Induced Differential Equations (2019) (0)
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