Relevant bibliographies by topics / Monoid

Contents

  1. Journal articles
  2. Dissertations / Theses
  3. Books
  4. Book chapters
  5. Conference papers
  6. Reports

Academic literature on the topic 'Monoid'

Author: Grafiati
Published: 4 June 2021
Last updated: 9 June 2025

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Journal articles on the topic "Monoid"

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Ceccherini-Silberstein, Tullio, and Michel Coornaert. "On surjunctive monoids." International Journal of Algebra and Computation 25, no. 04 (May 21, 2015): 567–606. http://dx.doi.org/10.1142/s0218196715500113.

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A monoid M is called surjunctive if every injective cellular automata with finite alphabet over M is surjective. We show that all finite monoids, all finitely generated commutative monoids, all cancellative commutative monoids, all residually finite monoids, all finitely generated linear monoids, and all cancellative one-sided amenable monoids are surjunctive. We also prove that every limit of marked surjunctive monoids is itself surjunctive. On the other hand, we show that the bicyclic monoid and, more generally, all monoids containing a submonoid isomorphic to the bicyclic monoid are non-surjunctive.
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Kim, Hwankoo, Myeong Og Kim, and Young Soo Park. "Some Characterizations of Krull Monoids." Algebra Colloquium 14, no. 03 (September 2007): 469–77. http://dx.doi.org/10.1142/s1005386707000429.

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In this paper, Kaplansky-type theorems are given to characterize GCD-monoids and valuation monoids. Also, (unique) r-factorable monoids are defined and it is shown that S is a Krull monoid if and only if S is a unique t-factorable (resp., w-factorable) monoid if and only if S is a t-factorable (resp., w-factorable) t-Prüfer monoid.
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Lee, Edmond. "Varieties generated by 2-testable monoids." Studia Scientiarum Mathematicarum Hungarica 49, no. 3 (September 1, 2012): 366–89. http://dx.doi.org/10.1556/sscmath.49.2012.3.1211.

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The smallest monoid containing a 2-testable semigroup is defined to be a 2-testable monoid. The well-known Brandt monoid B21 of order six is an example of a 2-testable monoid. The finite basis problem for 2-testable monoids was recently addressed and solved. The present article continues with the investigation by describing all monoid varieties generated by 2-testable monoids. It is shown that there are 28 such varieties, all of which are finitely generated and precisely 19 of which are finitely based. As a comparison, the sub-variety lattice of the monoid variety generated by the monoid B21 is examined. This lattice has infinite width, satisfies neither the ascending chain condition nor the descending chain condition, and contains non-finitely generated varieties.
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Polo, Harold. "Approximating length-based invariants in atomic Puiseux monoids." Algebra and Discrete Mathematics 33, no. 1 (2022): 128–39. http://dx.doi.org/10.12958/adm1760.

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A numerical monoid is a cofinite additive submonoid of the nonnegative integers, while a Puiseux monoid is an additive submonoid of the nonnegative cone of the rational numbers. Using that a Puiseux monoid is an increasing union of copies of numerical monoids, we prove that some of the factorization invariants of these two classes of monoids are related through a limiting process. This allows us to extend results from numerical to Puiseux monoids. We illustrate the versatility of this technique by recovering various known results about Puiseux monoids.
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García-García, Juan Ignacio, Daniel Marín-Aragón, and Alberto Vigneron-Tenorio. "On Ideals of Submonoids of Power Monoids." Mathematics 13, no. 4 (February 10, 2025): 584. https://doi.org/10.3390/math13040584.

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Let S be a numerical monoid, while a Pfin(S)-monoid S is a monoid generated by a finite number of finite non-empty subsets of S. That is, S is a non-cancellative commutative monoid obtained from the sumset of finite non-negative integer sets. This work provides an algorithm for computing the ideals associated with some Pfin(S)-monoids. These are the key to studying some factorization properties of Pfin(S)-monoids and some additive properties of sumsets. This approach links computational commutative algebra with additive number theory.
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Huang, W., and J. Li. "Affinely spanned quasi-stochastic algebraic monoids." International Journal of Algebra and Computation 27, no. 08 (December 2017): 1061–72. http://dx.doi.org/10.1142/s0218196717500497.

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A linear algebraic monoid over an algebraically closed field [Formula: see text] of characteristic zero is called (row) quasi-stochastic if each row of each matrix element is of sum one. Any linear algebraic monoid over [Formula: see text] can be embedded as an algebraic submonoid of the maximum affinely spanned quasi-stochastic monoid of some degree [Formula: see text]. The affinely spanned quasi-stochastic algebraic monoids form a basic class of quasi-stochastic algebraic monoids. An initial study of structure of affinely spanned quasi-stochastic algebraic monoids is conducted. Among other things, it is proved that the Zariski closure of a parabolic subgroup of the unit group of an affinely spanned quasi-stochastic algebraic monoid is affinely spanned.
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Cain, Alan J., and António Malheiro. "Deciding conjugacy in sylvester monoids and other homogeneous monoids." International Journal of Algebra and Computation 25, no. 05 (August 2015): 899–915. http://dx.doi.org/10.1142/s0218196715500241.

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We give a combinatorial characterization of conjugacy in the sylvester monoid, showing that conjugacy is decidable for this monoid. We then prove that conjugacy is undecidable in general for homogeneous monoids and even for multihomogeneous monoids.
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Schwab, Emil Daniel. "Gauge Inverse Monoids." Algebra Colloquium 27, no. 02 (May 7, 2020): 181–92. http://dx.doi.org/10.1142/s1005386720000152.

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The paper introduces a class of inverse (sub)monoids which contains Jones–Lawson’s gauge inverse (sub)monoid. The aim is to give examples and the basic properties of these monoids. Jones–Lawson’s gauge inverse monoid, as an inverse submonoid of the polycyclic monoid, is the prototype in our development line. The generalization leads also to Meakin–Sapir type results involving bijections between special congruences and special wide inverse submonoids.
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Cain, Alan J., António Malheiro, and Fábio M. Silva. "The monoids of the patience sorting algorithm." International Journal of Algebra and Computation 29, no. 01 (February 2019): 85–125. http://dx.doi.org/10.1142/s0218196718500649.

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The left patience sorting ([Formula: see text][Formula: see text]PS) monoid, also known in the literature as the Bell monoid, and the right patient sorting ([Formula: see text]PS) monoid are introduced by defining certain congruences on words. Such congruences are constructed using insertion algorithms based on the concept of decreasing subsequences. Presentations for these monoids are given. Each finite-rank [Formula: see text]PS monoid is shown to have polynomial growth and to satisfy a nontrivial identity (dependent on its rank), while the infinite rank [Formula: see text]PS monoid does not satisfy any nontrivial identity. Each [Formula: see text][Formula: see text]PS monoid of finite rank has exponential growth and does not satisfy any nontrivial identity. The complexity of the insertion algorithms is discussed. [Formula: see text]PS monoids of finite rank are shown to be automatic and to have recursive complete presentations. When the rank is [Formula: see text] or [Formula: see text], they are also biautomatic. [Formula: see text][Formula: see text]PS monoids of finite rank are shown to have finite complete presentations and to be biautomatic.
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Behrisch, Mike, and Edith Vargas-García. "Centralising Monoids with Low-Arity Witnesses on a Four-Element Set." Symmetry 13, no. 8 (August 11, 2021): 1471. http://dx.doi.org/10.3390/sym13081471.

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As part of a project to identify all maximal centralising monoids on a four-element set, we determine all centralising monoids witnessed by unary or by idempotent binary operations on a four-element set. Moreover, we show that every centralising monoid on a set with at least four elements witnessed by the Mal’cev operation of a Boolean group operation is always a maximal centralising monoid, i.e., a co-atom below the full transformation monoid. On the other hand, we also prove that centralising monoids witnessed by certain types of permutations or retractive operations can never be maximal.
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Dissertations / Theses on the topic "Monoid"

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Render, Elaine. "Rational monoid and semigroup automata." Thesis, University of Manchester, 2010. https://www.research.manchester.ac.uk/portal/en/theses/rational-monoid-and-semigroup-automata(0aff0c17-b6f9-4bc8-95d1-ff98da059d42).html.

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We consider a natural extension to the definition of M-automata which allows the automaton to make use of more of the structure of the monoid M, and by removing the reliance on an identity element, allows the definition of S-automata for S an arbitrary semigroup. In the case of monoids, the resulting automata are equivalent to valence automata with rational target sets which arise in the theory of regulated rewriting. We focus on the polycyclic monoids, and show that for polycyclic monoids of rank 2 or more they accept precisely the context-free languages. The case of the bicyclic monoid is also considered. In the process we prove a number of interesting results about rational subsets in polycyclic monoids; as a consequence we prove the decidability of the rational subset membership problem, and the closure of the class of rational subsets under intersection and complement. In the case of semigroups, we consider the important class of completely simple and completely 0-simple semigroups, obtaining a complete characterisation of the classes of languages corresponding to such semigroups, in terms of their maximal subgroups. In the process, we obtain a number of interesting results about rational subsets of Rees matrix semigroups.
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Cevik, Ahmet Sinan. "Minimality of group and monoid presentations." Thesis, University of Glasgow, 1997. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.284692.

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Salt, Brittney M. "MONOID RINGS AND STRONGLY TWO-GENERATED IDEALS." CSUSB ScholarWorks, 2014. https://scholarworks.lib.csusb.edu/etd/31.

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This paper determines whether monoid rings with the two-generator property have the strong two-generator property. Dedekind domains have both the two-generator and strong two-generator properties. How common is this? Two cases are considered here: the zero-dimensional case and the one-dimensional case for monoid rings. Each case is looked at to determine if monoid rings that are not PIRs but are two-generated have the strong two-generator property. Full results are given in the zero-dimensional case, however only partial results have been found for the one-dimensional case.
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Lima, Lucinda Maria de Carvalho. "The local automorphism monoid of an independence algebra." Thesis, University of York, 1993. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.358341.

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Catarino, Paula Maria Machado Cruz. "The monoid of orientation-preserving mappings on a chain." Thesis, University of Essex, 1998. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.266839.

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Oltmanns, Helga. "Homological classification of monoids by projectivities of right acts." [S.l. : s.n.], 2000. http://deposit.ddb.de/cgi-bin/dokserv?idn=960378634.

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Ramasu, Pako. "Internal monoid actions in a cartesian closed category and higher-dimensional group automorphisms." Doctoral thesis, University of Cape Town, 2015. http://hdl.handle.net/11427/20248.

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The notion of cat¹-group which was introduced by Loday is equivalent to the notions of crossed module and of internal category in the category of groups. This notion of cat¹-groups and their morphisms admits natural generalization to catⁿ-groups, which give rise to n-fold categories in the category of groups. There is also a characterization of catⁿ-groups in terms of crossed n-cubes which was given by Ellis and Steiner. The category Catⁿ (Groups) of internal n-fold categories in the category of groups is a cartesian closed category, however given an object X in Catⁿ (Groups), calculating corresponding action representing object Aut (X) directly would require an enormous calculations. The main purpose of the thesis is to describe that object avoiding such calculations as much as possible. The main tool used in the thesis, apart from the theory of cartesian closed categories, is Loday's theory of catⁿ-groups. We de ne a catⁿ-group X as an additive Mₙ-group X , and then construct the corresponding Aut (X), where Mₙ is a monoid. Since the category of catⁿ-groups is equivalent to Catⁿ (Groups) and since the cartesian closed category Sets Mₙ of Mₙ-sets is much easier to handle than the cartesian closed category of n-fold categories, we shall work just with catⁿ-groups. To assert that, Aut (X) is an action representing object in Sets Mₙ , is to as- sert that, there is a canonical bijection between B-actions of catⁿ-group B on X and the internal group homomorphism B --> Aut (X). Thus, we confirm the construction of Aut (X) by establishing that bijection. Finally, as one of the results of this work, we give the comparison between our cat¹-group Aut (X) and Norrie's actor crossed module (D (G;Z) ;Aut (Z;G;p) w) of a crossed module (Z;G;p) in dimension one.
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Duchamp, Gérard. "Algorithmes sur les polynomes en variables non commutatives." Paris 7, 1987. http://www.theses.fr/1987PA077069.

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Etude des monoides libres et de leurs algebres. Presentation de nouvelles caracterisations des bisections reconnaissables; de la caracterisation des mots pouvant appartenir au support d'un polynome de lie et de l'etude de quelques proprietes algebriques de polynomes en variables partiallement commutatives. Etude du treillis des congruences regulieres sur le monoide bicyclique
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Tesson, Emilie. "Un hybride du groupe de Thompson F et du groupe de tresses B°°." Thesis, Normandie, 2018. http://www.theses.fr/2018NORMC212/document.

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Nous étudions un certain monoïde défini par une présentation, notée P, qui est un hybride de celles du monoïde de tresses infinies et du monoïde de Thompson. Pour cela, nous utilisons plusieurs approches. On décrit d’abord un système de réécriture convergent pour la présentation P, ce qui fournit en particulier une solution au problème de mots de P et rapproche le monoïde hybride du monoïde de Thompson. Puis, suivant le modèle du monoïde de tresses, on utilise la méthode du retournement de facteur pour analyser la relation de divisibilité à gauche, et montrer en particulier que le monoïde hybride admet la simplification et des ppcm à droite conditionnels. Ensuite, on étudie la combinatoire de Garside de l'hybride: pour chaque entier n, on introduit un élément ∆(n) comme ppcm à droite des (n−1) premiers atomes, et on étudie les diviseurs à gauche des éléments ∆(n), appelés éléments simples. Les principaux résultats sont les dénombrement des diviseurs à gauche de ∆(n) et la détermination effective des formes normales des éléments simples. On termine en construisant des représentations du monoïde hybride dans divers monoïdes, en particulier une représentation dans des matrices à coefficients polynômes de Laurent dont on conjecture qu’elle est fidèle<br>We study a certain monoid specified by a presentation, denoted P, that is a hybrid of the classical presentation of the infinite braid monoid and of the presentation of Thompson’s monoid. To this end, we use several approaches. First, we describe a convergent rewrite system for P, which provides in particular a solution to the word problem, and makes the hybrid monoid reminiscent of Thompson’s monoid. Next, on the shape of the braid monoid, we use the factor reversing method to analyze the divisibility relation, and show in particular that the hybrid monoid admits cancellation and conditional right lcms. Then, we study Garside combinatorics of the hybrid: for every integer n, we introduce an element ∆(n) as the right lcm of the first (n−1) atoms, and one investigates the left divisors of the elements ∆(n), called simple elements. The main results are a counting of the left divisors of ∆(n) and a characterization of the normal forms of simple elements. We conclude with the construction of several representations of the hybrid monoid in various monoids, in particular a representation in a monoid of matrices whose entries are Laurent polynomials, which we conjecture could be faithful
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East, James Phillip Hinton. "On Monoids Related to Braid Groups and Transformation Semigroups." School of Mathematics and Statistics, 2006. http://hdl.handle.net/2123/2438.

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Books on the topic "Monoid"

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Debré, P., and P. Debré. Jacques Monod. Paris: Flammarion, 1996.

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Renner, Lex Ellery. Linear algebraic monoids. Berlin: Springer, 2011.

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Putcha, Mohan S. Linear algebraic monoids. Cambridge [England]: Cambridge University Press, 1988.

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Cegarra, Antonio M., and Jonathan Leech. The Cohomology of Monoids. Cham: Springer Nature Switzerland, 2024. http://dx.doi.org/10.1007/978-3-031-50258-3.

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Brusse, Jacques. Ambroise Monod, le Recup'Art. [Paris]: Ereme, 2012.

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Badawi, Ayman, and Jim Coykendall, eds. Rings, Monoids and Module Theory. Singapore: Springer Singapore, 2021. http://dx.doi.org/10.1007/978-981-16-8422-7.

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Steinberg, Benjamin. Representation Theory of Finite Monoids. Cham: Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-43932-7.

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Wagener, Gerda. Die Mondin. München: Ellermann, 1988.

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Hureau, J. C. Le siècle de Théodore Monod. Paris: Muséum national d'histoire naturelle, 2002.

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Vray, Nicole. Théodore Monod, une vie spirituelle. [Arles]: Actes sud, 2004.

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Book chapters on the topic "Monoid"

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Bruns, Winfried, and Joseph Gubeladze. "Monoid algebras." In Springer Monographs in Mathematics, 123–63. New York, NY: Springer New York, 2009. http://dx.doi.org/10.1007/b105283_4.

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Akin, Ethan. "Monoid Actions." In Recurrence in Topological Dynamics, 11–22. Boston, MA: Springer US, 1997. http://dx.doi.org/10.1007/978-1-4757-2668-8_2.

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Duplij, Steven, Steven Duplij, Paulius Miškinis, Steven Duplij, Allen Parks, Cosmas Zachos, Artur Sergyeyev, et al. "Free Monoid." In Concise Encyclopedia of Supersymmetry, 155. Dordrecht: Springer Netherlands, 2004. http://dx.doi.org/10.1007/1-4020-4522-0_203.

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Lozano, Yolanda, Steven Duplij, Malte Henkel, Malte Henkel, Euro Spallucci, Steven Duplij, Malte Henkel, et al. "Semigroup (Monoid)." In Concise Encyclopedia of Supersymmetry, 365. Dordrecht: Springer Netherlands, 2004. http://dx.doi.org/10.1007/1-4020-4522-0_484.

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Johansen, Pål Hermunn, Magnus Løberg, and Ragni Piene. "Monoid Hypersurfaces." In Geometric Modeling and Algebraic Geometry, 55–77. Berlin, Heidelberg: Springer Berlin Heidelberg, 2008. http://dx.doi.org/10.1007/978-3-540-72185-7_4.

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Hunt, John. "Monoid Pattern." In Scala Design Patterns, 297–300. Cham: Springer International Publishing, 2013. http://dx.doi.org/10.1007/978-3-319-02192-8_38.

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Colcombet, Thomas, Sam van Gool, and Rémi Morvan. "First-order separation over countable ordinals." In Lecture Notes in Computer Science, 264–84. Cham: Springer International Publishing, 2022. http://dx.doi.org/10.1007/978-3-030-99253-8_14.

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AbstractWe show that the existence of a first-order formula separating two monadic second order formulas over countable ordinal words is decidable. This extends the work of Henckell and Almeida on finite words, and of Place and Zeitoun on $$\omega $$ ω -words. For this, we develop the algebraic concept of monoid (resp. $$\omega $$ ω -semigroup, resp. ordinal monoid) with aperiodic merge, an extension of monoids (resp. $$\omega $$ ω -semigroup, resp. ordinal monoid) that explicitly includes a new operation capturing the loss of precision induced by first-order indistinguishability. We also show the computability of FO-pointlike sets, and the decidability of the covering problem for first-order logic on countable ordinal words.
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Dehornoy, Patrick. "The Geometry Monoid." In Braids and Self-Distributivity, 285–330. Basel: Birkhäuser Basel, 2000. http://dx.doi.org/10.1007/978-3-0348-8442-6_7.

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Czaja, Ludwik. "Monoid of Processes." In Cause-Effect Structures, 97–103. Cham: Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-20461-7_11.

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Duplij, Steven, Joshua Feinberg, Moshe Moshe, Soon-Tae Hong, Omer Faruk Dayi, Omer Faruk Dayi, Francois Gieres, et al. "Bicyclic Semigroup (Monoid)." In Concise Encyclopedia of Supersymmetry, 57. Dordrecht: Springer Netherlands, 2004. http://dx.doi.org/10.1007/1-4020-4522-0_61.

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Conference papers on the topic "Monoid"

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Csapó, Ádám B. "MonoSR: A Monoidal-Monad Pattern for Bridging Gaps in Developer Communication and Code Semantics." In 2024 IEEE 15th International Conference on Cognitive Infocommunications (CogInfoCom), 000051–58. IEEE, 2024. https://doi.org/10.1109/coginfocom63007.2024.10894741.

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Yan, Longfei, Pei Yan, Shengzhou Xiong, Xuanyu Xiang, and Yihua Tan. "MonoCD: Monocular 3D Object Detection with Complementary Depths." In 2024 IEEE/CVF Conference on Computer Vision and Pattern Recognition (CVPR), 10248–57. IEEE, 2024. http://dx.doi.org/10.1109/cvpr52733.2024.00976.

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Zhang, Ziteng, Wenyu Li, Sidun Liu, Peng Qiao, and Yong Dou. "MonoIR: Inpainting and Reconstruction for Monocular Endoscope Deformation Scenes." In ICASSP 2025 - 2025 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), 1–5. IEEE, 2025. https://doi.org/10.1109/icassp49660.2025.10889730.

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Agarwal, Sarita. "Homomorphism in ternary monoid." In 5th INTERNATIONAL CONFERENCE ON CURRENT SCENARIO IN PURE AND APPLIED MATHEMATICS (ICCSPAM-2022). AIP Publishing, 2023. http://dx.doi.org/10.1063/5.0137094.

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DELGADO, MANUEL, and VíTOR H. FERNANDES. "ABELIAN KERNELS, SOLVABLE MONOIDS AND THE ABELIAN KERNEL LENGTH OF A FINITE MONOID." In Proceedings of the Workshop. WORLD SCIENTIFIC, 2004. http://dx.doi.org/10.1142/9789812702616_0005.

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Rosales, José Carlos, Pedro A. García-Sánchez, and Juan Ignacio García-García. "How to check if a finitely generated commutative monoid is a principal ideal commutative monoid." In the 2000 international symposium. New York, New York, USA: ACM Press, 2000. http://dx.doi.org/10.1145/345542.345655.

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Andrade, Antonio, and Tariq Shah. "Ascending chains of monoid and encoding." In XXXI Simpósio Brasileiro de Telecomunicações. Sociedade Brasileira de Telecomunicações, 2013. http://dx.doi.org/10.14209/sbrt.2013.159.

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Muthuraji, T., A. Anbukkarasi, and T. Soupramanien. "Commutative Monoids and Monoid homomorphism on Lukasiwicz conjunction and disjunction operators over neutrosophic fuzzy matrices." In 3RD INTERNATIONAL CONFERENCE ON MATHEMATICAL TECHNIQUES AND APPLICATIONS (e-ICMTA-2022). AIP Publishing, 2023. http://dx.doi.org/10.1063/5.0164778.

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Vemuri, Nageswara Rao, and Balasubramaniam Jayaram. "Homomorphisms on the monoid of fuzzy implications." In 2013 IEEE International Conference on Fuzzy Systems (FUZZ-IEEE). IEEE, 2013. http://dx.doi.org/10.1109/fuzz-ieee.2013.6622436.

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Andrade, Antonio, and Tariq Shah. "Ascending chain of monoid rings and encoding." In XXIX Simpósio Brasileiro de Telecomunicações. Sociedade Brasileira de Telecomunicações, 2011. http://dx.doi.org/10.14209/sbrt.2011.5.

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Reports on the topic "Monoid"

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Raychev, Nikolay. Hyper-n-Dimensional Neural Network Model with Desargues Monoids. Web of Open Science, April 2020. http://dx.doi.org/10.37686/emj.v1i1.28.

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Wayland, B. B. Catalytic hydrogenation of carbon monoxide. Office of Scientific and Technical Information (OSTI), December 1992. http://dx.doi.org/10.2172/5260923.

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Sawruk, Nicholas W. Optically Pumped Carbon Monoxide Cascade Laser. Fort Belvoir, VA: Defense Technical Information Center, June 2005. http://dx.doi.org/10.21236/ada437976.

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Geoffroy, G. L. Mechanistic studies of carbon monoxide reduction. Office of Scientific and Technical Information (OSTI), June 1990. http://dx.doi.org/10.2172/6178880.

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Krause, Travis R., Joseph G. Sebranek, and Mark S. Honeyman. Carbon Monoxide Packaging for Fresh Pork. Ames (Iowa): Iowa State University, January 2004. http://dx.doi.org/10.31274/ans_air-180814-70.

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Pitts, William M. Carbon monoxide production in compartment fires:. Gaithersburg, MD: National Institute of Standards and Technology, 1994. http://dx.doi.org/10.6028/nist.ir.5568.

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Persily, Andrew K. Carbon monoxide dispersion in residential buildings:. Gaithersburg, MD: National Institute of Standards and Technology, 1996. http://dx.doi.org/10.6028/nist.ir.5906.

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Springston, Stephen. Carbon Monoxide Analyzer (CO-ANALYZER) Instrument Handbook. Office of Scientific and Technical Information (OSTI), August 2015. http://dx.doi.org/10.2172/1495422.

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Biraud, S. CO (Carbon Monoxide Mixing Ratio System) Handbook. Office of Scientific and Technical Information (OSTI), February 2011. http://dx.doi.org/10.2172/1019542.

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Linteris, Gregory T., Marc D. Rumminger, and Valeri Babushok. Premixed carbon monoxide-nitrous oxide-hydrogen flames :. Gaithersburg, MD: National Institute of Standards and Technology, 1999. http://dx.doi.org/10.6028/nist.ir.6374.

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