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RESOLVENT SET

  • Resolvent set
  • Linear operator in algebra and operator theory

    theory, the resolvent set of a linear operator is a set of complex numbers for which the operator is in some sense "well-behaved". The resolvent set plays an

    Resolvent set

    Resolvent_set

  • Resolvent
  • Topics referred to by the same term

    theory Resolvent set in operator theory, the set of points where an operator is "well-behaved" Feller process § Resolvent in probability theory Resolvent (Galois

    Resolvent

    Resolvent

  • Resolvent formalism
  • Technique in mathematics

    In mathematics, the resolvent formalism is a technique for applying concepts from complex analysis to the study of the spectrum of operators on Banach

    Resolvent formalism

    Resolvent_formalism

  • Holomorphic functional calculus
  • Branch of functional analysis

    differentiability can be made regarding the resolvent map. The resolvent set ρ(T) is actually an open set on which the resolvent map is analytic. This property will

    Holomorphic functional calculus

    Holomorphic_functional_calculus

  • Spectrum (functional analysis)
  • Set of eigenvalues of a matrix

    denoted σ ( T ) {\displaystyle \sigma (T)} , and its complement, the resolvent set, is denoted ρ ( T ) = C ∖ σ ( T ) {\displaystyle \rho (T)=\mathbb {C}

    Spectrum (functional analysis)

    Spectrum_(functional_analysis)

  • Hille–Yosida theorem
  • Theorem

    A is closed and D(A) is dense in X, every real λ > ω belongs to the resolvent set of A and for such λ and for all positive integers n, ‖ ( λ I − A ) −

    Hille–Yosida theorem

    Hille–Yosida_theorem

  • Spectral theory
  • Collection of mathematical theories

    a bounded operator) is called the resolvent of T. The spectrum of T is therefore the complement of the resolvent set of T in the complex plane. Every eigenvalue

    Spectral theory

    Spectral_theory

  • Quartic function
  • Polynomial function of degree 4

    If we set U = u2, then solving this equation becomes finding the roots of the resolvent cubic which is done elsewhere. This resolvent cubic is equivalent

    Quartic function

    Quartic function

    Quartic_function

  • C0-semigroup
  • Generalization of the exponential function

    in terms of the resolvent operator of the generator: all λ {\textstyle \lambda } with positive real part belong to the resolvent set of A {\textstyle

    C0-semigroup

    C0-semigroup

  • Densely defined operator
  • Linear operator on dense subset of its apparent domain

    spectrum of A {\displaystyle A} (that is, the complement of its resolvent set) is precisely the set of positive integers, since for any λ ∉ { 1 , 2 , … } {\displaystyle

    Densely defined operator

    Densely_defined_operator

  • Riesz projector
  • region G Γ {\displaystyle G_{\Gamma }} and lies entirely within the resolvent set ρ ( A ) {\displaystyle \rho (A)} ( Γ ⊂ ρ ( A ) {\displaystyle \Gamma

    Riesz projector

    Riesz_projector

  • Decomposition of spectrum (functional analysis)
  • Construction in functional analysis, useful to solve differential equations

    complement of the spectrum σ ( T ) {\displaystyle \sigma (T)} is known as resolvent set ρ ( T ) {\displaystyle \rho (T)} that is ρ ( T ) = C ∖ σ ( T ) {\displaystyle

    Decomposition of spectrum (functional analysis)

    Decomposition_of_spectrum_(functional_analysis)

  • Hilbert space
  • Type of vector space in math

    of working with unbounded operators is to study the resolvent Rλ = (T − λ)−1 on the resolvent set, since it is a bounded operator and can be analyzed

    Hilbert space

    Hilbert space

    Hilbert_space

  • Essential spectrum
  • Aspect of mathematical spectrum theory

    inverse}}\}} The complement of σ ( T ) {\displaystyle \sigma (T)} is the resolvent set of T {\displaystyle T} . There are several definitions of the essential

    Essential spectrum

    Essential_spectrum

  • Bring radical
  • Real root of the polynomial x^5+x+a

    method, Glasser's method, and the Cockle–Harley method of differential resolvents described below. An alternative form is obtained by setting u = v d 1

    Bring radical

    Bring radical

    Bring_radical

  • Abel–Ruffini theorem
  • Equations of degree 5 or higher cannot be solved by radicals

    specific quintic is solvable in radicals can be done by using Cayley's resolvent. This is a univariate polynomial of degree six whose coefficients are

    Abel–Ruffini theorem

    Abel–Ruffini_theorem

  • Analytic semigroup
  • Type of strongly continuous semigroup

    half-plane Re(λ) > ω is contained in the resolvent set of A and, moreover, there is a constant C such that for the resolvent R λ ( A ) {\displaystyle R_{\lambda

    Analytic semigroup

    Analytic_semigroup

  • Resolution (logic)
  • Inference rule in logic, proof theory, and automated theorem proving

    need for explicit representation of the resolvents. This description of the resolution technique uses a set S as the underlying data-structure to represent

    Resolution (logic)

    Resolution_(logic)

  • Exponentiation
  • Arithmetic operation

    Fourier transform or algebraic solutions of algebraic equations (Lagrange resolvent). The nth roots of unity are the ⁠ n {\displaystyle n} ⁠ first powers

    Exponentiation

    Exponentiation

    Exponentiation

  • Quartic equation
  • Polynomial equation of degree 4

    these two solutions should be the desired real solution. Resolvent cubic shows how a resolvent cubic equation may be used to find the roots of a monic

    Quartic equation

    Quartic equation

    Quartic_equation

  • Limiting absorption principle
  • of choosing the "correct" resolvent of a linear operator at the essential spectrum based on the behavior of the resolvent near the essential spectrum

    Limiting absorption principle

    Limiting_absorption_principle

  • Dissipative operator
  • maximally dissipative case.) In that case one has (0, ∞) ⊂ ρ(A) (the resolvent set of A). A is a closed operator if and only if the range of λI - A is

    Dissipative operator

    Dissipative_operator

  • Quintic equation
  • Polynomial equation of degree 5

    rational coefficients or the polynomial P2 − 1024 z Δ, named Cayley's resolvent, has a rational root in z, where P = z 3 − z 2 ( 20 r + 3 p 2 ) − z (

    Quintic equation

    Quintic equation

    Quintic_equation

  • Consensus
  • Topics referred to by the same term

    sequence. Consensus theorem, an identity in Boolean algebra. Consensus or resolvent term, defined in the consensus theorem. Scientific consensus, the collective

    Consensus

    Consensus

  • Neumann series
  • Mathematical series

    series is used in functional analysis. It is closely connected to the resolvent formalism for studying the spectrum of bounded operators and, applied

    Neumann series

    Neumann_series

  • Pell's equation
  • Type of Diophantine equation

    {\displaystyle \textstyle u^{2}-nv^{2}=1} is the corresponding Pell's resolvent. A recursive algorithm was given by Lagrange in 1768 for solving the equation

    Pell's equation

    Pell's equation

    Pell's_equation

  • Self-adjoint operator
  • Linear operator equal to its own adjoint

    A:\operatorname {Dom} (A)\to H} be an unbounded operator. The resolvent set (or regular set) of A {\displaystyle A} is defined as ρ ( A ) = { λ ∈ C : ∃

    Self-adjoint operator

    Self-adjoint_operator

  • Quadratic formula
  • Formula that provides the solutions to a quadratic equation

    alternative way of deriving the quadratic formula is via the method of Lagrange resolvents, which is an early part of Galois theory. This method can be generalized

    Quadratic formula

    Quadratic formula

    Quadratic_formula

  • Distributed parameter system
  • System with an infinite-dimensional state-space

    holomorphic in a disc centered at the origin. In case 1/z belongs to the resolvent set of A (which is the case on a possibly smaller disc centered at the origin)

    Distributed parameter system

    Distributed_parameter_system

  • Convex function
  • Real function with secant line between points above the graph itself

    in a convex set, show it has no more than 1 minimum". Math StackExchange. 21 Mar 2013. Retrieved 14 May 2016. Altenberg, L., 2012. Resolvent positive linear

    Convex function

    Convex function

    Convex_function

  • Fredholm theory
  • Mathematical theory of integral equations

    {1}{K-\omega }}f.} A solution of this form is referred to as the resolvent formalism, where the resolvent is defined as the operator R ( ω ) = 1 K − ω I . {\displaystyle

    Fredholm theory

    Fredholm_theory

  • Itô diffusion
  • Solution to a specific type of stochastic differential equation

    operator can be expressed in terms of X itself using the resolvent operator. For α > 0, the resolvent operator Rα, acting on bounded, continuous functions

    Itô diffusion

    Itô_diffusion

  • List of publications in mathematics
  • equations". Made the prescient observation that the roots of the Lagrange resolvent of a polynomial equation are tied to permutations of the roots of the

    List of publications in mathematics

    List of publications in mathematics

    List_of_publications_in_mathematics

  • Symmetric group
  • Type of group in abstract algebra

    Galois theory, this can also be understood in terms of Lagrange resolvents. The resolvent of a quintic is of degree 6—this corresponds to an exotic inclusion

    Symmetric group

    Symmetric group

    Symmetric_group

  • Hilbert's thirteenth problem
  • On solutions of 7th-degree equations

    Winston. Chapter 11. MR 0213785. Farb, Benson; Wolfson, Jesse (2020). "Resolvent degree, Hilbert's 13th Problem and geometry". L'Enseignement mathématique

    Hilbert's thirteenth problem

    Hilbert's_thirteenth_problem

  • Compact operator
  • Type of continuous linear operator

    with compact resolvent. An unbounded operator A {\displaystyle A} , such as a differential operator, is said to have compact resolvent if ( A − λ I )

    Compact operator

    Compact_operator

  • Sturm–Liouville theory
  • Class of ordinary differential equations

    the resolvent amounts to solving a nonhomogeneous equation, which can be done using the variation of parameters formula. This shows that the resolvent is

    Sturm–Liouville theory

    Sturm–Liouville_theory

  • Horn clause
  • Type of logical formula

    by first-order resolution, because the resolvent of two Horn clauses is itself a Horn clause, and the resolvent of a goal clause and a definite clause

    Horn clause

    Horn_clause

  • Selberg trace formula
  • Mathematical theorem

    discrete and real, since the Laplace operator is self adjoint with compact resolvent; that is 0 = μ 0 < μ 1 ≤ μ 2 ≤ ⋯ {\displaystyle 0=\mu _{0}<\mu _{1}\leq

    Selberg trace formula

    Selberg_trace_formula

  • Conflict-driven clause learning
  • SAT solving algorithm

    {\displaystyle C} , is called the resolvent of the two clauses. The resolvent is equisatisfiable with its premises (that is, the resolvent is satisfiable if and only

    Conflict-driven clause learning

    Conflict-driven_clause_learning

  • Program synthesis
  • Task to construct a program meeting a formal specification

    52 which both share some common subformula p {\displaystyle p} . The resolvent is formed as the disjunction of E {\displaystyle E} , with p {\displaystyle

    Program synthesis

    Program_synthesis

  • Doob's h-transform
  • Probabilistic concept

    ({\hat {P}}_{t})_{t\geq 0}} , and, for p ≥ 0 {\displaystyle p\geq 0} , the resolvents U p := ∫ 0 ∞ e − p t P t d t , U ^ p := ∫ 0 ∞ e − p t P ^ t d t . {\displaystyle

    Doob's h-transform

    Doob's_h-transform

  • Cubic equation
  • Polynomial equation of degree 3

    succeed in applying it to a quintic equation, because it requires solving a resolvent polynomial of degree at least six. Apart from the fact that nobody had

    Cubic equation

    Cubic equation

    Cubic_equation

  • Jordan matrix
  • Block diagonal matrix of Jordan blocks

    {z} _{0}.} The matrix function (A − sI)−1 is called the resolvent matrix of the differential operator d d t − A {\textstyle {\frac {\mathrm

    Jordan matrix

    Jordan_matrix

  • Alternating group
  • Group of even permutations of a finite set

    the corresponding map S4 → S3, corresponds to associating the Lagrange resolvent cubic to a quartic, which allows the quartic polynomial to be solved by

    Alternating group

    Alternating group

    Alternating_group

  • Inductive logic programming
  • Learning logic programs from data

    {\textstyle R_{1}} is the resolvent of C 1 {\textstyle C_{1}} and C 2 {\textstyle C_{2}} and R 2 {\textstyle R_{2}} is the resolvent of C 2 {\textstyle C_{2}}

    Inductive logic programming

    Inductive logic programming

    Inductive_logic_programming

  • Fredholm alternative
  • One of Fredholm's theorems in mathematics

    an eigenvalue of K , {\displaystyle K,} or lies in the domain of the resolvent R ( λ ; K ) = ( K − λ Id ) − 1 . {\displaystyle R(\lambda ;K)=(K-\lambda

    Fredholm alternative

    Fredholm_alternative

  • Discrete Laplace operator
  • Analog of the continuous Laplace operator

    Green's function of the discrete Schrödinger operator is given in the resolvent formalism by G ( v , w ; λ ) = ⟨ δ v | 1 H − λ | δ w ⟩ {\displaystyle

    Discrete Laplace operator

    Discrete_Laplace_operator

  • Fundamental theorem of algebra
  • Every polynomial has a real or complex root

    unit matrix of the same size. Assume A has no eigenvalues. Consider the resolvent function R ( z ) = ( z I n − A ) − 1 , {\displaystyle R(z)=(zI_{n}-A)^{-1}

    Fundamental theorem of algebra

    Fundamental_theorem_of_algebra

  • Frobenius covariant
  • directly without polynomial interpolation as a contour integral of the resolvent matrix ⁠ ( z I − A ) − 1 {\displaystyle \textstyle (zI-A)^{-1}} ⁠: A i

    Frobenius covariant

    Frobenius_covariant

  • SLD resolution
  • Rule in logic programming

    clause, and every other clause C i + 1 {\displaystyle C_{i+1}\,} is a resolvent one of whose parents is the previous clause C i {\displaystyle C_{i}\

    SLD resolution

    SLD_resolution

  • Jordan normal form
  • Form of a matrix indicating its eigenvalues and their algebraic multiplicities

    point 0.) The point λ is called a pole of operator T with order ν if the resolvent function RT defined by R T ( λ ) = ( λ − T ) − 1 {\displaystyle R_{T}(\lambda

    Jordan normal form

    Jordan_normal_form

  • Fredholm integral equation
  • standard approach to solving this is to use iteration, amounting to the resolvent formalism; written as a series, the solution is known as the Liouville–Neumann

    Fredholm integral equation

    Fredholm integral equation

    Fredholm_integral_equation

  • Numerical method
  • Mathematical tool to algorithmically solve equations

    lipschitz function g : X → Y {\displaystyle g:X\rightarrow Y} called resolvent, which has the property that for every root ( x , y ) {\displaystyle (x

    Numerical method

    Numerical_method

  • Unit propagation
  • Method of automated theorem proving

    can be seen as a restricted form of resolution, in which one of the two resolvents must always be a unit clause. As for resolution, unit propagation is a

    Unit propagation

    Unit_propagation

  • Mathematical analysis
  • Branch of mathematics

    through their singularities. In operator theory and spectral theory, the resolvent of an operator encodes information about its spectrum and often allows

    Mathematical analysis

    Mathematical analysis

    Mathematical_analysis

  • Centrality
  • Degree of connectedness within a graph

    adjacency matrix. Alpha centrality replaces the adjacency matrix with its resolvent. Subgraph centrality replaces the adjacency matrix with its trace. A startling

    Centrality

    Centrality

    Centrality

  • Klein four-group
  • Mathematical abelian group

    {\displaystyle S_{4}\to S_{3}} corresponds to the resolvent cubic, in terms of Lagrange resolvents. In the construction of finite rings, eight of the

    Klein four-group

    Klein four-group

    Klein_four-group

  • Divergent series
  • Infinite series that is not convergent

    are sometimes the eigenvalues of a self-adjoint operator A with compact resolvent, and f(s) is then the trace of A−s. For example, if A has eigenvalues

    Divergent series

    Divergent_series

  • Contraction mapping
  • Function reducing distance between all points

    projections onto non-empty closed convex sets. The class of firmly nonexpansive operators is equal to the set of resolvents of maximally monotone operators. Surprisingly

    Contraction mapping

    Contraction_mapping

  • Unilateral shift operator
  • Operator on a Hilbert space that shifts basis vectors

    {\displaystyle \ell ^{2}} and the set of ℓ 2 {\displaystyle \ell ^{2}} -sequences whose first element is zero. The resolvent operator has matrix representation

    Unilateral shift operator

    Unilateral_shift_operator

  • Symmetric polynomial
  • Polynomial invariant under variable permutations

    the permutation group of the roots, originally in the form of Lagrange resolvents, later developed in Galois theory. Consider a monic polynomial in t of

    Symmetric polynomial

    Symmetric_polynomial

  • Degenerate conic
  • 2nd-degree plane curve which is reducible

    and identifying the three degenerate conics with the three roots of the resolvent cubic. Pappus's hexagon theorem is the special case of Pascal's theorem

    Degenerate conic

    Degenerate conic

    Degenerate_conic

  • Probabilities and Potential
  • Book by Claude Dellacherie and Paul-André Meyer

    titled Potential theory associated with a resolvent; theory of Markov processes, and covers Markovian resolvents, excessive functions, the theory of Feller

    Probabilities and Potential

    Probabilities_and_Potential

  • Laplace operator
  • Differential operator in mathematics

    realization of the Laplacian is a self-adjoint operator with compact resolvent. Consequently its spectrum is discrete: there is a sequence of eigenvalues

    Laplace operator

    Laplace_operator

  • Fourier analysis
  • Branch of mathematics

    algébrique des équations by Lagrange, which in the method of Lagrange resolvents used a complex Fourier decomposition to study the solution of a cubic:

    Fourier analysis

    Fourier analysis

    Fourier_analysis

  • Richard Brauer
  • German-American mathematician

    of order 2) had a specified structure. Brauer introduced the idea of "resolvent degree" in 1975. He applied modular representation theory to obtain subtle

    Richard Brauer

    Richard Brauer

    Richard_Brauer

  • Hilbert's problems
  • 23 mathematical problems stated in 1900

    вопросах проблемы резольвент" [On certain questions of the problem of resolvents]. Proceedings of Kazan University (in Russian). 114 (2). Kazan University:

    Hilbert's problems

    Hilbert's problems

    Hilbert's_problems

  • Resolution proof compression by splitting
  • step (with antecedents p {\displaystyle p} and n {\displaystyle n} and resolvent r {\displaystyle r} ): add ⁡ ( r ) := max ( | r | − max ( | p | , | n

    Resolution proof compression by splitting

    Resolution_proof_compression_by_splitting

  • Spectral theory of compact operators
  • Theory in functional analysis

    = Ker(λi − A)m+1. Furthermore, the poles of the resolvent function ζ → (ζ − A)−1 coincide with the set of eigenvalues of A. Theorem—Let X be a Banach space

    Spectral theory of compact operators

    Spectral_theory_of_compact_operators

  • Ginzburg–Landau theory
  • Superconductivity theory

    Davide; Gukov, Sergei; Seiberg, Nathan (2013), "Surface Defects and Resolvents", Journal of High Energy Physics, 2013 (9): 70, arXiv:1307.2578, Bibcode:2013JHEP

    Ginzburg–Landau theory

    Ginzburg–Landau_theory

  • Sectorial operator
  • Type of linear operator on a Banach sapce

    space whose spectrum in an open sector in the complex plane and whose resolvent is uniformly bounded from above outside any larger sector. Such operators

    Sectorial operator

    Sectorial_operator

  • Jared Wunsch
  • American mathematician

    András Vasy. His most cited results include his work on resolvent estimates on hyperbolic trapped sets with Maciej Zworski and his work on sharp Strichartz

    Jared Wunsch

    Jared_Wunsch

  • Green's function
  • Method of solution to differential equations

    function Propagator Green's identities Parametrix Volterra integral equation Resolvent formalism Keldysh formalism Spectral theory Multiscale Green's function

    Green's function

    Green's function

    Green's_function

  • Proof compression
  • inferences (without premises) whose conclusions are elements of C, the resolvent nodes are resolution inferences, and the proof has a node with conclusion

    Proof compression

    Proof_compression

  • Joseph-Louis Lagrange
  • Italian-French scientist (1736–1813)

    process for solving an algebraic equation of any degree via the Lagrange resolvents. This method fails to give a general formula for solutions of an equation

    Joseph-Louis Lagrange

    Joseph-Louis Lagrange

    Joseph-Louis_Lagrange

  • Spectral triple
  • spectral triple (A, H, D) such that a.D for any a in A has a compact resolvent which belongs to the class of Lp+-operators for a fixed p (when A contains

    Spectral triple

    Spectral_triple

  • Santaló's formula
  • _{\nu }\quad {\text{for all }}u\in C^{\infty }(SM)} The construction of a resolvent for the transport equation X u = − f {\displaystyle Xu=-f} : ∃ R : C c

    Santaló's formula

    Santaló's_formula

  • Discrete spectrum (mathematics)
  • Set of isolated points in the spectrum of an operator with finite-rank Riesz projectors

    Transl. (2)]. New Series. 12 (2(74)): 43–118. Spectrum (functional analysis) Essential spectrum Point spectrum Resolvent formalism Fredholm operator

    Discrete spectrum (mathematics)

    Discrete_spectrum_(mathematics)

  • Quaternionic eigenvalue problem
  • noncommutativity of the quaternions prevents the direct extension of the classical resolvent operator ( A − λ I ) − 1 {\displaystyle (A-\lambda I)^{-1}} to this setting

    Quaternionic eigenvalue problem

    Quaternionic_eigenvalue_problem

  • Per-Olov Löwdin
  • Swedish physicist (1916–2000)

    "Studies in perturbation theory XIII. Treatment of constants of motion in resolvent method, partitioning technique, and perturbation theory". International

    Per-Olov Löwdin

    Per-Olov_Löwdin

  • Gurzadyan theorem
  • Theorem of gravity in cosmology

    {\lambda }}\exp(-U_{0}).} Its solution can be expressed in terms of the resolvent Γ {\displaystyle \Gamma } of the integral kernel and the non-linear (repulsive)

    Gurzadyan theorem

    Gurzadyan_theorem

  • History of group theory
  • History of a branch of mathematics

    considered the relation between the roots of a quartic equation and its resolvent cubic. Lagrange's goal (1770, 1771) was to understand why equations of

    History of group theory

    History_of_group_theory

  • Robert Schrader
  • Swiss mathematician and physicist (1939–2015)

    Berkolaiko, Gregory, ed. (2006). "Laplacians on metric graphs: eigenvalues, resolvents and semigroups by Vadim Kostrykin and Robert Schrader". Quantum Graphs

    Robert Schrader

    Robert_Schrader

  • Flat module
  • Algebraic structure in ring theory

    MR 1322960 Enochs, Edgar E. (1981), "Injective and flat covers, envelopes and resolvents", Israel Journal of Mathematics, 39 (3): 189–209, doi:10.1007/BF02760849

    Flat module

    Flat_module

  • Borel functional calculus
  • Branch of functional analysis

    the spectral measure Ω T {\displaystyle \Omega _{T}} in terms of the resolvent R T ( λ ) ≡ ( T − λ I ) − 1 {\displaystyle R_{T}(\lambda )\equiv \left(T-\lambda

    Borel functional calculus

    Borel_functional_calculus

  • Laplacian of the indicator
  • Limit of sequence of smooth functions

    S2CID 119645054 Golovaty, Y.D.; Hryniv, R.O. (2010), "On norm resolvent convergence of Schrödinger operators with δ'-like potentials", Journal

    Laplacian of the indicator

    Laplacian_of_the_indicator

  • Glossary of functional analysis
  • vector space to the second (topological) dual is an isomorphism. resolvent The resolvent of an element x of a unital Banach algebra is the complement in

    Glossary of functional analysis

    Glossary_of_functional_analysis

  • Symmetric cone
  • Open convex self-dual cones

    terms implies the identity, replacing b by −b−1. Now set a = 1 − x and b = 1 − y. The resolvent identity is a special case of the more following more

    Symmetric cone

    Symmetric_cone

  • Alhazen's problem
  • On reflection in a spherical mirror

    and 1 2 {\displaystyle {\tfrac {1}{2}}} from each other, and uses the resolvent cubic of his algebraic solution to show that it is not constructible.

    Alhazen's problem

    Alhazen's problem

    Alhazen's_problem

  • Nome (mathematics)
  • Special mathematical function

    Solution of Solvable Irreducible Quintic Equations, Without the Aid of a Resolvent Sextic. In: Amer. J. Math. Band 7, pages 170–177, 1885. C. Runge: Über

    Nome (mathematics)

    Nome_(mathematics)

  • Spectral theory of ordinary differential equations
  • Part of spectral theory

    who used the fact that the resolvent of the singular differential operator could be approximated by compact resolvents corresponding to Sturm–Liouville

    Spectral theory of ordinary differential equations

    Spectral_theory_of_ordinary_differential_equations

  • RecycleUnits
  • nodes. If it occurs in both parent nodes the clause is calculated as resolvent of the parent clauses. If it is not present in one of the parent nodes

    RecycleUnits

    RecycleUnits

  • Resolution proof reduction via local context rewriting
  • the resolution graph (considering that edges goes from antecedentes to resolvents). This is done to ensure that each node is visited after its antecedents

    Resolution proof reduction via local context rewriting

    Resolution_proof_reduction_via_local_context_rewriting

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