\documentclass[a4paper, 12pt]{samsabstract} %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % % % All formatting lives in samsabstract.cls. % % Do NOT add macros, diagrams, figures or photos. % % You MAY enable the optional packages listed below by % % uncommenting them, but do not add any other packages. % % Fill in only your details in the body below. % % % %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % % Provided by samsabstract.cls (core AMS packages, in every install): % % amsmath, amsfonts, amssymb - core AMS maths and symbols % amsthm - theorems and proofs % amscd - simple commutative diagrams (CD) % % Optional packages (NOT part of a minimal LaTeX install). If your % abstract needs one, uncomment the matching \usepackage line in the % block below. If the package is missing you may have to install it % with your TeX distribution's package manager (e.g. tlmgr / MiKTeX): % % mathtools - amsmath extensions (\coloneqq ...) % mathrsfs - \mathscr script letters % bm - \bm bold maths % stmaryrd - extra symbols (\llbracket ...) % braket - \bra, \ket, \braket % tikz, tikz-cd - diagrams and commutative diagrams % (libraries: cd, arrows, matrix, calc) % % Theorem-like environments already defined (unnumbered): % theorem, lemma, proposition, corollary, conjecture, % definition, example, question, remark, and proof %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % ----- Optional packages: uncomment any you need (see notes above) ----- % \usepackage{mathtools} % amsmath extensions (\coloneqq, \DeclarePairedDelimiter, ...) % \usepackage{mathrsfs} % \mathscr script letters % \usepackage{bm} % \bm bold maths % \usepackage{stmaryrd} % extra symbols (\llbracket, \rrbracket, ...) % \usepackage{braket} % \bra, \ket, \braket % \usepackage{tikz} % general diagrams % \usepackage{tikz-cd} % commutative diagrams % \usetikzlibrary{cd,arrows,matrix,calc} \begin{document} \talktitle{The ABC Conjecture and its Implications in Number Theory} \speakerfirstname{John} \speakerlastname{Doe} \speakeremail{john.doe@first.example.edu} \speakeraffiliation{1} \collaboratorname{Alice Einstein} \collaboratoraffiliation{1,3} \collaboratorname{Eve Ai} \collaboratoraffiliation{2} \affiliation{1}{University of Example, City, Country} \affiliation{2}{Institute of Example Two, City, Country} \affiliation{3}{Institute of Example Three, City, Country} \begin{talkabstract} % Insert talk abstract This is the abstract of the talk. It should be concise and informative, summarizing the main point of the presentation. The abstract should fit on a single page. \begin{theorem} This is a sample theorem statement. You need not use theorem environments in your abstract. Please use the theorem environments provided by samsabstract.cls. \end{theorem} References are optional. If you wish to include references they should be hard-coded as in: Smith [1] and Emerson and Grant [2, Theorem~391]. Please do not include unnecessary references or entire bibliographies. One reference is usually sufficient. \end{talkabstract} \begin{references} % Insert references \refitem[1]{M. Smith, H. Potter, \emph{The ABC conjecture}, Journal of Algebra, Vol. 25, 1972, 253--259.} \refitem[2]{G. Emerson, U.S. Grant, \emph{Introduction to abstract algebra}, Springer-Verlag, 1984.} \end{references} % Sams Classification number (only) from SAMS Classification List below \SAMSClassification{1} % Uncomment one of the following lines if your talk is part of a special session \SAMSSpecialSession{ % General session % Categories, Algebra, Topology and Logic % Discrete Mathematics % Lie symmetries and other approaches in solving nonlinear differential equations % Functional analysis and operator theory % New Frontiers in Continuum Mechanics: From Theory to Data-Driven Modelling % Tertiary Mathematics Education Research } \end{document} % SAMS Classification List % 1 Algebraic Geometry % 2 Algebraic Topology % 3 Analysis of PDEs % 4 Category Theory % 5 Classical Analysis and ODEs % 6 Combinatorics % 7 Commutative Algebra % 8 Complex Variables % 9 Differential Geometry % 10 Dynamical Systems % 11 Functional Analysis % 12 General Mathematics % 13 General and Point-free Topology % 14 Geometric Topology % 15 Group Theory % 16 History, Overview and teaching of mathematics % 17 Information Theory % 18 K-Theory and Homology % 19 Logic % 20 Mathematical Physics % 21 Metric Geometry % 22 Number Theory % 23 Numerical Analysis % 24 Operator Algebras % 25 Optimization and Control % 26 Probability % 27 Quantum Algebra % 28 Representation Theory % 29 Rings and Algebras % 30 Spectral Theory % 31 Statistics Theory % 32 Symplectic Geometry % 33 Topological Algebra % 34 Order, Lattices, Ordered Algebraic Structures % 35 Universal Algebra