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λ g {\displaystyle \lambda _{g}} -conjecture gives a particularly simple formula for certain integrals on the Deligne–Mumford compactification M ¯ g ,
Lambda_g_conjecture
Lambda g conjecture (Carel Faber and Rahul Pandharipande, 2003) Nagata's conjecture (Ivan Shestakov, Ualbai Umirbaev, 2003) Double bubble conjecture (Michael
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
formula, including the Witten conjecture, the Virasoro constraints, and the λ g {\displaystyle \lambda _{g}} -conjecture. It is generalized by the Gopakumar–Mariño–Vafa
ELSV_formula
Disproven conjecture in number theory
Liouville function, with the conjecture being that L ( n ) = ∑ k = 1 n λ ( k ) ≤ 0 {\displaystyle L(n)=\sum _{k=1}^{n}\lambda (k)\leq 0} for all n > 1 {\displaystyle
Pólya_conjecture
The conjecture states that if G is a simple undirected graph and L(G) its Laplacian matrix, then its eigenvalues λn(L(G)) ≤ λn−1(L(G)) ≤ ... ≤ λ1(L(G))
Brouwer's_conjecture
Conjecture in algebraic geometry
In algebraic geometry, the Witten conjecture is a conjecture about intersection numbers of stable classes on the moduli space of curves, introduced by
Witten_conjecture
Orthogonal symmetric polynomial family
s_{\lambda }} . The coefficients Kλμ(q,t) of these relations are called Kostka–Macdonald coefficients or qt-Kostka coefficients. Macdonald conjectured that
Macdonald_polynomials
Conjecture in graph theory
Sidorenko's conjecture is a major conjecture in the field of extremal graph theory, posed by Alexander Sidorenko in 1986. Roughly speaking, the conjecture states
Sidorenko's_conjecture
Major unsolved problem in transcendental number theory
{Q}} } . Schanuel's conjecture would strengthen this result, implying that λ 1 , . . . , λ n {\displaystyle \lambda _{1},...,\lambda _{n}} would also be
Schanuel's_conjecture
Ugandan Social Media influencer / blogger born 1995 in mbarara town
2. In 2008, Zhiqin Lu proposed a conjecture similar to that of Chern, but with σ + λ 2 {\displaystyle \sigma +\lambda _{2}} taken instead of σ {\displaystyle
Chern's conjecture for hypersurfaces in spheres
Chern's_conjecture_for_hypersurfaces_in_spheres
Algebraic structure
λ g + μ g ) g {\displaystyle \sum \nolimits _{g}\lambda _{g}g+\sum \nolimits _{g}\mu _{g}g=\sum \nolimits _{g}(\lambda _{g}\!+\!\mu _{g})g} , whose support
Fibonacci_group
Low energy theories not compatible with string theory
d^{d}x{\sqrt {g}}{\frac {1}{2}}G_{ij}\partial _{\mu }\phi ^{i}\partial ^{\mu }\phi ^{j}+...} A stronger version of the original distance conjecture additionally
Swampland_(physics)
Condition on transcendence of numbers
) {\displaystyle M={\begin{pmatrix}\lambda _{11}&\lambda _{12}&\lambda _{13}\\\lambda _{21}&\lambda _{22}&\lambda _{23}\end{pmatrix}}} has rank 2. A special
Six_exponentials_theorem
Disproved conjecture in number theory
{\displaystyle {\lambda }} are any rational numbers. The conjecture was presented in 1778 but only published after Euler's death. Euler's conjecture was disproven
Euler's sum of powers conjecture
Euler's_sum_of_powers_conjecture
Unsolved problem in mathematics
Unsolved problem in mathematics Is the lonely runner conjecture true for every number of runners? More unsolved problems in mathematics In number theory
Lonely_runner_conjecture
Discrete probability distribution
{\displaystyle E(g(T))=\sum _{t=0}^{\infty }g(t){\frac {(n\lambda )^{t}e^{-n\lambda }}{t!}}=0} For this equality to hold, g ( t ) {\displaystyle g(t)} must be 0
Poisson_distribution
Theorem about complexity measures of Boolean functions
1\}^{n}\to \{0,1\}} is at least the square root of its degree, thus settling a conjecture posed by Nisan and Szegedy in 1992. The proof is notably succinct, given
Sensitivity_theorem
Mathematical constant
then implies that Λ {\displaystyle \Lambda } is unique. Newman also conjectured that Λ ≥ 0 {\displaystyle \Lambda \geq 0} , which was proven forty years
De_Bruijn–Newman_constant
Concept in group theory
the Cayley graph Λ = ( G , S ) {\displaystyle \Lambda =\left(G,S\right)} . Then the diameter of ( G , ∘ ) {\displaystyle \left(G,\circ \right)} is the
Diameter_(group_theory)
Conjecture linking two mathematical areas
In mathematics, specifically in operator K-theory, the Baum–Connes conjecture suggests a link between the K-theory of the reduced C*-algebra of a group
Baum–Connes_conjecture
Spectral graph theory concept
{\displaystyle \lambda (G)=\max _{i\neq 1}|\lambda _{i}|=\max(|\lambda _{2}|,\ldots ,|\lambda _{n}|)} . A connected d {\displaystyle d} -regular graph G {\displaystyle
Ramanujan_graph
Partial differential equation
{\text{Ric}}^{g}=\lambda g} . Then g t = ( 1 − 2 λ t ) g {\displaystyle g_{t}=(1-2\lambda t)g} is a Ricci flow with g 0 = g {\displaystyle g_{0}=g} , since
Ricci_flow
Formal system in mathematical logic
simply typed lambda calculus ( λ → {\displaystyle \lambda ^{\to }} ), a form of type theory, is a typed interpretation of the lambda calculus with
Simply_typed_lambda_calculus
Statement in complex analysis
\lambda <1} , then | a 3 − λ a 2 2 | ≤ 1 + 2 exp ( − 2 λ / ( 1 − λ ) ) . {\displaystyle |a_{3}-\lambda a_{2}^{2}|\leq 1+2\exp(-2\lambda /(1-\lambda ))
Fekete–Szegő_inequality
{\displaystyle \lambda } , then K is categorical in all high-enough μ ≤ λ {\displaystyle \mu \leq \lambda } . Shelah's categoricity conjecture for a successor
Abstract_elementary_class
Theorem in number theory
_{k_{1}+k_{2}+k_{3}=N}\Lambda (k_{1})\Lambda (k_{2})\Lambda (k_{3}),} using the von Mangoldt function Λ {\displaystyle \Lambda } , and G ( N ) = ( ∏ p ∣ N
Vinogradov's_theorem
Symmetric function invariant of graphs
λ m ~ λ {\displaystyle X_{G}=\sum _{\lambda \vdash n}z_{\lambda }{\tilde {m}}_{\lambda }} Let p λ {\displaystyle p_{\lambda }} be the power-sum symmetric
Chromatic_symmetric_function
there is a Jónsson algebra on ℵω+1, which settles an old conjecture. The most notorious conjecture in pcf theory states that |pcf(A)|=|A| holds for every
Pcf_theory
Type of Dirichlet series associated to number field extensions
and have vital meaning for number theory. The Artin conjecture also called Artin holomorphy conjecture states that L ( s , ρ , L / K ) {\displaystyle L(s
Artin_L-function
On the approximate structure of sets whose sumset is small
G {\displaystyle H\subset G} with | H | ≤ | A | {\displaystyle |H|\leq |A|} . In 2012, Tom Sanders gave an almost-polynomial bound of the conjecture for
Freiman's_theorem
Connection on a vector bundle
(\lambda ^{3}-27){\frac {\partial ^{2}\omega _{\lambda }}{\partial \lambda ^{2}}}+3\lambda ^{2}{\frac {\partial \omega _{\lambda }}{\partial \lambda }}+\lambda
Gauss–Manin_connection
36 mathematical problems stated in 1955
twelfth and thirteenth problems were the precursor to the Taniyama–Shimura conjecture, also known as the modularity theorem, which would be used in Andrew Wiles'
Taniyama's_problems
Natural number
prime-counting function. The Weil's conjecture on Tamagawa numbers states that the Tamagawa number τ ( G ) {\displaystyle \tau (G)} , a geometrical measure of
1
Algebro-geometric stability condition
conjecture about the existence of Kähler metrics on compact Kähler manifolds, now known as the Calabi conjecture. One formulation of the conjecture is
K-stability
Generalization of the Riemann zeta function for algebraic number fields
but follows directly from more general conjectures like the Artin conjecture or Selberg orthonormality conjecture. The functional equation allows one to
Dedekind_zeta_function
Sparse graph with strong connectivity
2 d − 1 + ε {\displaystyle \lambda \leq 2{\sqrt {d-1}}+\varepsilon } . In 2003, Joel Friedman both proved the conjecture and specified what is meant by
Expander_graph
implies Macdonald's positivity conjecture about the Macdonald polynomials. The Macdonald polynomials P λ {\displaystyle P_{\lambda }} are a two-parameter family
N!_conjecture
Arithmetic function
T(n)=\sum _{k=1}^{n}{\frac {\lambda (k)}{k}}.} It was open for some time whether T(n) ≥ 0 for sufficiently big n ≥ n0 (this conjecture is occasionally—though
Liouville_function
Statistical model in quantum mechanics of magnetic materials
\left({\frac {\lambda _{k}+is}{\lambda _{k}-is}}\right)^{N}=\prod _{j\neq k}{\frac {\lambda _{k}-\lambda _{j}+i}{\lambda _{k}-\lambda _{j}-i}}.} For spin
Quantum_Heisenberg_model
Expression that cannot be rewritten further
{\lambda } x.xxx)(\lambda x.xxx)&\rightarrow (\mathbf {\lambda } x.xxx)(\lambda x.xxx)(\lambda x.xxx)\\&\rightarrow (\mathbf {\lambda } x.xxx)(\lambda x
Normal form (abstract rewriting)
Normal_form_(abstract_rewriting)
Theorem about the range of an analytic function
together to a holomorphic 1-form g dz on D \ {0}. In the special case where the residue of g at 0 is zero the conjecture follows from the "Great Picard's
Picard_theorem
Conjecture on zeros of the zeta function
problems in mathematics In mathematics, the Riemann hypothesis is the conjecture that the Riemann zeta function has its zeros only at the negative even
Riemann_hypothesis
Type of metric in Riemannian geometry
Ric g = λ g {\displaystyle \operatorname {Ric} _{g}=\lambda g} for a real number λ . {\displaystyle \lambda .} When the Riemannian manifold ( X , g ) {\displaystyle
Kähler–Einstein_metric
Measure of curvature in differential geometry
= g μ ν ( Γ λ μ ν , λ − Γ λ μ λ , ν + Γ σ μ ν Γ λ λ σ − Γ σ μ λ Γ λ ν σ ) {\displaystyle \operatorname {Scal} =g^{\mu \nu }\left({\Gamma ^{\lambda }}_{\mu
Scalar_curvature
Algebraic curve in mathematics
lambda ^{2}-\lambda +1\right)\\[4pt]g_{3}'&={\frac {1}{27}}(\lambda +1)\left(2\lambda ^{2}-5\lambda +2\right)\end{aligned}}} and j ( τ ) = 1728 g 2
Elliptic_curve
On algebraic independence of logarithms
C : e λ ∈ Q ¯ } , {\displaystyle \mathbb {L} =\left\{\lambda \in \mathbb {C} :\ e^{\lambda }\in {\overline {\mathbb {Q} }}\right\},} where C {\displaystyle
Baker's_theorem
Concept in group theory (mathematics)
2 ∈ R {\displaystyle \lambda _{i}:=F_{i}^{2}\in \mathbb {R} } . Marcel Riesz gave some examples which lead to this conjecture, but also one (seeming)
Invariant_decomposition
number λ ( d ) {\displaystyle \lambda (d)} such that for every set X {\displaystyle X} of λ ( d ) {\displaystyle \lambda (d)} points in R d {\displaystyle
McMullen_problem
Modular function in mathematics
\left\lbrace {\lambda ,{\frac {1}{1-\lambda }},{\frac {\lambda -1}{\lambda }},{\frac {1}{\lambda }},{\frac {\lambda }{\lambda -1}},1-\lambda }\right\rbrace
J-invariant
Physics theorem argued by G. H. Derrick
{\displaystyle E_{\lambda }=\int \left[(\nabla \theta _{\lambda })^{2}+f(\theta _{\lambda })\right]\,d^{3}x=I_{1}/\lambda +I_{2}/\lambda ^{3}.} Whence d
Derrick's_theorem
Theory with particles of spin more than two
_{\lambda \geq 0}\Phi _{-\lambda }\square \Phi _{\lambda }+\sum _{\lambda _{1,2,3}}{\frac {g\,{\mathrm {l_{p}} }^{\lambda _{1}+\lambda _{2}+\lambda _{3}-1}}{\Gamma
Higher-spin_theory
Topological invariant of manifolds that can distinguish homotopy-equivalent manifolds
Cheeger (1977, 1979) and Werner Müller (1978) proved Ray and Singer's conjecture that Reidemeister torsion and analytic torsion are the same for compact
Analytic_torsion
Term in combinatorics
been conjectured that if p is a prime dividing k − λ {\displaystyle k-\lambda } and not dividing v, then the group automorphism defined by g ↦ g p {\displaystyle
Difference_set
Conjecture that gravity must be the weakest force
In theoretical physics, the weak gravity conjecture (WGC) is a conjecture regarding the strength gravity can have in a theory of quantum gravity relative
Weak_gravity_conjecture
Theory of a class of elliptic curves
z ) {\displaystyle f(\lambda z)} for all λ {\displaystyle \lambda } in K {\displaystyle K} . Conversely, Kronecker conjectured – in what became known
Complex_multiplication
{\displaystyle c(\lambda )={\begin{cases}\ell (\lambda )&{\text{if }}\omega (\lambda )=0\\\mu (\lambda )-\omega (\lambda )&{\text{if }}\omega (\lambda )>0.\end{cases}}}
Crank_of_a_partition
Probability distribution
{1}{32}}\min \left\{\,{\frac {1}{\lambda }},1\,\right\}\sum _{i=1}^{n}p_{i}^{2}\leq d(PB,Po)\leq {\frac {1-e^{-\lambda }}{\lambda }}\sum _{i=1}^{n}p_{i}^{2}}
Poisson_binomial_distribution
Unique knot with a crossing number of four
02988... {\displaystyle 6\Lambda (\pi /3)\approx 2.02988...} (sequence A091518 in the OEIS), where Λ {\displaystyle \Lambda } is the Lobachevsky function
Figure-eight knot (mathematics)
Figure-eight_knot_(mathematics)
≤ β | ∑ ν = α γ e ( g ( ν ) ) | . {\displaystyle \left\vert {\sum _{n=a}^{b}e(f(n))}\right\vert \ll {\frac {1}{\sqrt {\lambda }}}\max _{\alpha \leq
Van_der_Corput's_method
Description in spectral theory
π ) − d ω d v o l ( Ω ) {\displaystyle \lim _{\lambda \rightarrow \infty }{\frac {N(\lambda )}{\lambda ^{d/2}}}=(2\pi )^{-d}\omega _{d}\mathrm {vol} (\Omega
Weyl_law
, G ] = 1 π ∫ R F ( λ ) ¯ G ( λ ) d λ | E ( λ ) | 2 . {\displaystyle [F,G]={\frac {1}{\pi }}\int _{\mathbb {R} }{\overline {F(\lambda )}}G(\lambda ){\frac
De_Branges_space
Physics model in statistical mechanics
g {\displaystyle {\mathfrak {g}}} . Define the tensor product V ( λ ) := V λ 1 ⊗ ⋯ ⊗ V λ N {\displaystyle V_{({\boldsymbol {\lambda }})}:=V_{\lambda _{1}}\otimes
Gaudin_model
Type of mathematical function
Λ ( s , χ ) = W ( χ ) Λ ( 1 − s , χ ¯ ) . {\displaystyle \Lambda (s,\chi )=W(\chi )\Lambda (1-s,{\overline {\chi }}).} This implies that L ( s , χ ) {\displaystyle
Dirichlet_L-function
Description in Riemannian geometry
| g 2 = 1 λ K g ( v , w ) . {\displaystyle K_{\lambda g}(v,w)={\frac {\lambda g\left(R^{\lambda g}(v,w)w,v\right)}{|v|_{\lambda g}^{2}|w|_{\lambda g}^{2}-\langle
Sectional_curvature
Equation in Fourier analysis
{\displaystyle f_{\Lambda }(x)\sim \sum _{\lambda '\in \Lambda '}{\hat {f}}(\lambda ')e^{2\pi i\lambda 'x}} where Λ ′ {\displaystyle \Lambda '} is the dual
Poisson_summation_formula
Rate of separation of infinitesimally close trajectories
|{\boldsymbol {\delta }}(t)|\approx e^{\lambda t}|{\boldsymbol {\delta }}_{0}|} where λ {\displaystyle \lambda } is the Lyapunov exponent. The rate of
Lyapunov_exponent
Meromorphic function on the complex plane
research programs. The Ramanujan conjecture refers to the coefficients λ ( f , n ) {\displaystyle \textstyle \lambda (f,n)} of the Dirichlet series. It
L-function
Mathematical theory of integral equations
{\displaystyle \lambda =1/\omega } , in which case it is known as the Liouville-Neumann series. In this case, the integral equation is written as g ( x ) = φ
Fredholm_theory
Principle in mathematical optimization
_{x}L(x,\lambda )} . The Lagrangian dual program is the program of maximizing g: max λ ≥ 0 g ( λ ) {\displaystyle \max _{\lambda \geq 0}g(\lambda )} . The
Duality_(optimization)
Optimization problem in computer science
optimization problems related to mathematical objects called lattices. The conjectured intractability of such problems is central to the construction of secure
Lattice_problem
Mathematical space
when the form is 0, this implies the 4-dimensional topological Poincaré conjecture. If the form is the E8 lattice, this gives a manifold called the E8 manifold
4-manifold
group G is a filtration such that the quotients are isomorphic to H 0 ( λ ) = Γ ( G / B , L λ ) {\displaystyle H^{0}(\lambda )=\Gamma (G/B,L_{\lambda })}
Glossary of representation theory
Glossary_of_representation_theory
Measure of whether or not a graph has a "bottleneck"
for G ≠ K 1 , K 2 , K 3 {\displaystyle G\neq K_{1},K_{2},K_{3}} , we have 2 h ( G ) ≥ λ ≥ h 2 ( G ) 2 Δ ( G ) {\displaystyle 2h(G)\geq \lambda \geq {\frac
Cheeger constant (graph theory)
Cheeger_constant_(graph_theory)
On the existence of arithmetic progressions in subsets of the natural numbers
{\displaystyle \Lambda _{3}(f)=\Lambda (f,f,f)} . Then | Λ 3 ( f ) − Λ 3 ( g ) | ≤ 3 M ‖ f − g ^ ‖ ∞ {\displaystyle |\Lambda _{3}(f)-\Lambda _{3}(g)|\leq 3M\|{\widehat
Roth's theorem on arithmetic progressions
Roth's_theorem_on_arithmetic_progressions
Particular kind of algebraic structure
( λ x ) ∗ = λ ¯ x ∗ {\displaystyle (\lambda x)^{*}={\bar {\lambda }}x^{*}} for every λ ∈ C {\displaystyle \lambda \in \mathbb {C} } and every x ∈ A ; {\displaystyle
Banach_algebra
Divergence in perturbative quantum field theory
p {\displaystyle \left(\Lambda /Q\right)^{p}} as functions of the momentum Q {\displaystyle Q} (here Λ {\displaystyle \Lambda } is the momentum cut-off)
Renormalon
Matrix-valued random variable
{Z}}_{N}}}e^{-H_{N}(\lambda )}\mathrm {d} \lambda ,\qquad H_{N}(\lambda )=-\sum \limits _{j\neq k}\ln |\lambda _{j}-\lambda _{k}|+N\sum \limits _{j=1}^{N}Q(\lambda _{j})
Random_matrix
Certain family of polynomials
{\displaystyle s_{\lambda }(x_{1},\ldots ,x_{n})=\sum _{\mu }K_{\lambda \mu }(t)P_{\mu }(x_{1},\ldots ,x_{n};t).\ } These polynomials were conjectured to have non-negative
Kostka_polynomial
pairs: Λ ( s , χ ) = ε Λ ( 1 − s , χ ∗ ) {\displaystyle \Lambda (s,\chi )=\varepsilon \Lambda (1-s,\chi ^{*})} with χ a primitive Dirichlet character,
Functional equation (L-function)
Functional_equation_(L-function)
solution of the Bieberbach conjecture by Louis de Branges in 1985. Loewner himself used his techniques in 1923 for proving the conjecture for the third coefficient
Loewner_differential_equation
Representation theory
G, via the formula χ λ ( π ( f ) ) = ∫ G f ( g ) ⋅ φ λ ( g ) d g . {\displaystyle \chi _{\lambda }(\pi (f))=\int _{G}f(g)\cdot \varphi _{\lambda }(g)\
Plancherel theorem for spherical functions
Plancherel_theorem_for_spherical_functions
\lambda /\mu } gives rise to a skew diagram λ ∖ μ {\displaystyle \lambda \setminus \mu } , but this is not an injective correspondence because, e. g.
Jeu_de_taquin
Philosphical view that existence proofs must be constructive
known whether either a proof or a disproof of Goldbach's conjecture must exist (the conjecture may be undecidable in traditional ZF set theory). Thus to
Constructivism (philosophy of mathematics)
Constructivism_(philosophy_of_mathematics)
Form of typed lambda calculus
calculus of constructions, but this is not generally the case, e.g. the simply typed lambda calculus allows only terms to depend on terms. Pure type systems
Pure_type_system
Superconformal Yang–Mills theory
}-i{\overline {\lambda }}^{a}{\overline {\sigma }}^{\mu }D_{\mu }\lambda _{a}-D_{\mu }X^{i}D^{\mu }X^{i}+gC_{i}^{ab}\lambda _{a}[X^{i},\lambda _{b}]+g{\overline
N = 4 supersymmetric Yang–Mills theory
N_=_4_supersymmetric_Yang–Mills_theory
Type of square matrix
1 / n {\displaystyle 1/n} . Proofs of this conjecture were published in 1980 by B. Gyires and in 1981 by G. P. Egorychev and D. I. Falikman; for this
Doubly_stochastic_matrix
Mathematical concept
λ i + 1 ( u eq ) {\displaystyle \{\lambda _{i}(u_{\text{eq}})\}_{i=1}^{n},\lambda _{i}(u_{\text{eq}})\geq \lambda _{i+1}(u_{\text{eq}})} , then dim L
Lyapunov_dimension
Deviations from local realism
P(a,b|x,y)=\sum _{\lambda _{A},\lambda _{B}\in \Lambda }\rho (\lambda _{A},\lambda _{B})P_{A}(a|x,\lambda _{A})P_{B}(b|y,\lambda _{B})} A box admitting
Quantum_nonlocality
Concept in Hlibert spaces mathematics
{\displaystyle g(\lambda A_{1}+(1-\lambda )A_{2},\lambda B_{1}+(1-\lambda )B_{2})~\leq ~\lambda g(A_{1},B_{1})+(1-\lambda )g(A_{2},B_{2}).} A function g {\displaystyle
Trace_inequality
Invariant of mathematical knots
) . {\displaystyle \lambda P(L_{1})-\lambda ^{-1}P(L_{2})=(q-q^{-1})P(L_{3}).} Substituting λ = q n , n ≤ 0 {\displaystyle \lambda =q^{n},n\leq 0} leads
Khovanov_homology
Canadian-American mathematician of Greek origin and operations researcher (1914–1981)
the form ∑ g λ g x T g {\displaystyle \sum _{g}\lambda _{g}xT_{g}} for some group or semigroup G of linear operators T g {\displaystyle T_{g}} on a Banach
Leonidas_Alaoglu
Frequency with which an engineered system or component fails
finance. It is usually denoted by the Greek letter λ {\displaystyle \lambda } (lambda). In real-world applications, the failure probability of a system usually
Failure_rate
{\displaystyle M_{\lambda }} , then Supp M = ⋃ λ Supp M λ . {\displaystyle \operatorname {Supp} M=\bigcup _{\lambda }\operatorname {Supp} M_{\lambda }.} If M
Support_of_a_module
Mathematical theory
proof of the Mordell conjecture, and by Gerd Faltings (1991) in his proof of Serge Lang's generalization of the Mordell conjecture. Pierre Deligne (1987)
Arakelov_theory
gluing data ( U i j , g i j ) {\displaystyle (U_{ij},g_{ij})} where g i j g j k g k i = λ i j k {\displaystyle g_{ij}g_{jk}g_{ki}=\lambda _{ijk}} for some
Atiyah–Hirzebruch spectral sequence
Atiyah–Hirzebruch_spectral_sequence
Type of smooth complex surface of kodaira dimension 0
over a field is projective.) By Shing-Tung Yau's solution to the Calabi conjecture, it follows that every complex analytic K3 surface has a Ricci-flat Kähler
K3_surface
Graph defined from a mathematical group
\Lambda _{i}(S)} . Then the set of eigenvalues of Γ ( G , S ) {\displaystyle \Gamma (G,S)} is exactly ⋃ i Λ i ( S ) , {\textstyle \bigcup _{i}\Lambda _{i}(S)
Cayley_graph
Algebraic structure
+ κ . {\displaystyle \lambda m+\mu p^{m}+\kappa \ .} The Ferrero–Washington theorem states that μ is zero. Tate conjecture Tate twist Iwasawa theory
Tate_module
Mathematical concept
≥ | λ 3 | ≥ ⋯ . {\displaystyle 1=|\lambda _{1}|>|\lambda _{2}|\geq |\lambda _{3}|\geq \cdots .} It was conjectured in 1995 by Philippe Flajolet and Brigitte
Gauss–Kuzmin–Wirsing_operator
Matrix operation generalizing exponentiation of scalar numbers
k}=\left\{{\begin{aligned}&{\frac {G_{ik}-G_{jk}}{\lambda _{i}-\lambda _{j}}}&{\text{ if }}i\neq j,\\&{\frac {G_{ii}-G_{ik}}{\lambda _{i}-\lambda _{k}}}&{\text{ if }}i=j{\text{
Matrix_exponential
LAMBDA G-CONJECTURE
LAMBDA G-CONJECTURE
Boy/Male
Hindu
Lord Ganesh, The huge bellied Lord
Male
Norse
Old Norse name RÃG means "king." In mythology, this is the name of the god who brought into being the progenitors of the three classes of human beings.
Girl/Female
Muslim
Dark lipped
Boy/Male
Czechoslovakian
Loves g)ory.
Female
Italian
Italian form of English Amber, AMBRA means "amber."
Surname or Lastname
English
English : habitational name from Lambden in Berwickshire.
Girl/Female
Arabic, Indian, Muslim, Pashtun, Sanskrit
Flame; Large; Spacious; Tall; Another Name for Durga and Lakshmi
Female
Greek
(Λαμία) Greek myth name of an evil spirit who abducts and devours children, LAMIA means "large shark." The name means "vampire" in Latin and "fiend" in Arabic.
Female
Danish
, divine liquor.
Female
Swedish
Swedish form of Old Norse Ãslaug, Ã…SLÖG means "God-betrothed woman."
Girl/Female
Muslim
Flame
Female
Hungarian
Hungarian name VIRÃG means "flower."
Girl/Female
Indian
Dark lipped
Girl/Female
Indian
Ambitious
Girl/Female
Indian
Soft to touch
Surname or Lastname
English
English : from a pet form of Lamb 1 and 2.English : from an Old Norse personal name Lambi, from lamb ‘lamb’.
Female
Native American
Native American Indian name ALAMEDA means "grove of cottonwood."
Surname or Lastname
English
English : from Middle English lamb, a nickname for a meek and inoffensive person, or a metonymic occupational name for a keeper of lambs. See also Lamm.English : from a short form of the personal name Lambert.Irish : reduced Anglicized form of Gaelic Ó Luain (see Lane 3). MacLysaght comments: ‘The form Lamb(e), which results from a more than usually absurd pseudo-translation (uan ‘lamb’), is now much more numerous than O’Loan itself.’Possibly also a translation of French agneau.
Female
Spanish
Feminine form of Spanish Amado, AMADA means "beloved."
Girl/Female
Indian
Flame
LAMBDA G-CONJECTURE
LAMBDA G-CONJECTURE
Boy/Male
Tamil
Meaningful, Meaning
Boy/Male
Irish
Strong dog; strong willed or wise.
Boy/Male
Australian, Celtic
Harmony; Stone; Noble; Fair; Handsome; Originally a Saint's Name; Diminutive of Alan
Boy/Male
Tamil
Ascending, Climbing up
Girl/Female
Indian, Punjabi, Sikh
God is One
Surname or Lastname
English
English : variant of Masongill (see Massengill).
Boy/Male
English Scottish
Surname.'beloved.
Girl/Female
Hindu, Indian
Topaz
Girl/Female
Teutonic American French German
Ruler of the home.
Girl/Female
Indian
Bestower of wealth and food grains
LAMBDA G-CONJECTURE
LAMBDA G-CONJECTURE
LAMBDA G-CONJECTURE
LAMBDA G-CONJECTURE
LAMBDA G-CONJECTURE
n.
The blade of a leaf; the broad, expanded portion of a petal or sepal of a flower.
n.
The third letter (/, / = Eng. G) of the Greek alphabet.
n.
A thin plate or lamina.
pl.
of Lamina
n.
That method of spelling in which the same letters represent different sounds in different words, as in the ordinary English orthography; e. g., g in get and in ginger.
n.
The point of junction of the sagittal and lambdoid sutures of the skull.
n.
A lamp or candlestick.
n.
The name of the Greek letter /, /, corresponding with the English letter L, l.
n.
The lamb's-quarters (Chenopodium album).
n.
A church road (e. g., a path across fields) for funerals.
v. i.
To bring forth a lamb or lambs, as sheep.
n.
A viola da gamba.
imp. & p. p.
of Lamb
n.
A plant of the genus Genista (G. tinctoria); dyer's weed; -- called also greenweed.
n.
A thin plate or scale; a layer or coat lying over another; -- said of thin plates or platelike substances, as of bone or minerals.
n.
Any person who is as innocent or gentle as a lamb.
n.
A thin plate or scale; specif., one of the thin, flat processes composing the vane of a feather.
pl.
of Lamina