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Unit of volume
Lambda (written λ, in lowercase) is a non-SI unit of volume equal to 10−9 m3, 1 cubic millimetre (mm3) or 1 microlitre (μL). Introduced by the BIPM in
Lambda_(unit)
Eleventh letter in the Greek alphabet
Lambda (/ˈlæmdə/ ; uppercase Λ, lowercase λ; Greek: λάμ(β)δα, lám(b)da; Ancient Greek: λά(μ)βδα, lá(m)bda), sometimes rendered lamda, labda or lamma, is
Lambda
Topics referred to by the same term
Canada Lambda (anatomy), a point on the skull Lambda (unit), a non-SI unit of volume Lambda baryon, a family of subatomic particles SARS-CoV-2 Lambda variant
Lambda_(disambiguation)
Approximation of a black body's spectral radiance
B_{\lambda }(T)={\frac {2ck_{\text{B}}T}{\lambda ^{4}}},} where B λ {\displaystyle B_{\lambda }} is the spectral radiance (the power emitted per unit emitting
Rayleigh–Jeans_law
Spatial frequency of a wave
radians per unit distance is more often used: k = 2 π λ = 2 π ν ~ . {\displaystyle k\;=\;{\frac {2\pi }{\lambda }}=2\pi {\tilde {\nu }}.} The SI unit of spectroscopic
Wavenumber
Nonstandard, humorous unit of length
smoot /ˈsmuːt/ is a nonstandard, humorous unit of length created as part of an MIT fraternity pledge to Lambda Chi Alpha by Oliver R. Smoot, who in October
Smoot
Conductivity per molar concentration of electrolyte
mobility (μ), or drift velocity per unit electric field, according to the equation λ = z μ F , {\displaystyle \lambda =z\mu F,} where z is the ionic charge
Molar_conductivity
Probability distribution
{\frac {\lambda _{0}e^{\lambda _{0}x}}{\lambda e^{\lambda x}}}\right)\\&=\log(\lambda _{0})-\log(\lambda )-(\lambda _{0}-\lambda )E_{\lambda _{0}}(x)\\&=\log(\lambda
Exponential_distribution
Mass per unit length
Each infinitesimal unit of mass, d m {\displaystyle dm} , is equal to the product of its linear mass density, λ m {\displaystyle \lambda _{m}} , and the
Linear_density
Concepts from linear algebra
\det(A-\lambda I)=(\lambda _{1}-\lambda )^{\mu _{A}(\lambda _{1})}(\lambda _{2}-\lambda )^{\mu _{A}(\lambda _{2})}\cdots (\lambda _{d}-\lambda )^{\mu _{A}(\lambda
Eigenvalues_and_eigenvectors
Relation between peak wavelengths of black body radiation and temperature
radiation per unit wavelength, peaks at the wavelength λ peak {\displaystyle \lambda _{\text{peak}}} given by: λ peak = b T {\displaystyle \lambda _{\text{peak}}={\frac
Wien's_displacement_law
Serverless computing platform
AWS Lambda is an event-driven, serverless Function as a Service (FaaS) provided by Amazon as a part of Amazon Web Services. It is designed to enable developers
AWS_Lambda
Arc crossing all meridians of longitude at the same angle
{\hat {\lambda }}}(\lambda ,\varphi )&=\sec {\varphi }{\frac {\partial \mathbf {r} }{\partial \lambda }}=(-\sin {\lambda })\mathbf {i} +(\cos {\lambda })\mathbf
Rhumb_line
Visible light per unit solid angle
}=K_{\text{cd}}\int _{0}^{\infty }{\overline {y}}(\lambda )\cdot {\frac {\partial I_{\mathrm {e} }}{\partial \lambda }}\,d\lambda .} Brightness International System of
Luminous_intensity
North American collegiate fraternity
Lambda Chi Alpha (ΛΧΑ), commonly referred to as Lambda Chi, is a collegiate fraternity in North America. With over 300,000 initiates as of 2024, it is
Lambda_Chi_Alpha
Method of interpolating functions on a 2D grid
\\w_{21}&=x(1-y),\\w_{22}&=xy.\end{aligned}}} Alternatively, the interpolant on the unit square can be written as f ( x , y ) = a 00 + a 10 x + a 01 y + a 11 x y
Bilinear_interpolation
SI unit of luminous intensity
{\displaystyle I_{\mathrm {v} }(\lambda )=683.002\ \mathrm {lm/W} \cdot {\overline {y}}(\lambda )\cdot I_{\mathrm {e} }(\lambda ),} where Iv(λ) is the luminous
Candela
Classical physics prediction that black body radiation grows unbounded with frequency
B λ {\displaystyle B_{\lambda }} is the spectral radiance, the power emitted per unit emitting area, per steradian, per unit wavelength; c {\displaystyle
Ultraviolet_catastrophe
Unit of measurement
numerical aperture, the axial optical unit is: u z = 8 π η λ sin 2 ( α 2 ) z {\displaystyle u_{z}={\frac {8\pi \eta }{\lambda }}\sin ^{2}({\frac {\alpha }{2}})z}
Optical_unit
Production scheduling model
_{0}^{T_{1}}(Q-s-\lambda t)\,dt={\frac {IC}{2\lambda }}(Q-s)^{2},} where s is the number of backorders when order quantity Q is delivered and λ {\displaystyle \lambda }
Economic_order_quantity
Feature of some stochastic processes
{\displaystyle \lambda _{1}} . If the process has multiple unit roots, the difference operator can be applied multiple times. Shocks to a unit root process
Unit_root
Measurement describing the power of an illumination
λ {\displaystyle M(\lambda )={\frac {\partial ^{2}\Phi }{\partial A\,\partial \lambda }}\approx {\frac {\Phi }{A\,\Delta \lambda }}} where M(λ) is the
Spectral_power_distribution
American Latina-based collegiate sorority
within a unit of sisterhood. Lambda Theta Nu Sorority Inc.'s priorities, however, will be placed on academic excellence and community service." Lambda Theta
Lambda_Theta_Nu
Four-bar straight-line mechanism
In kinematics, the Chebyshev Lambda Linkage is a four-bar linkage that converts rotational motion to approximate straight-line motion with approximate
Chebyshev_lambda_linkage
For-profit online coding bootcamp
providing for-profit massive online course. Launched in 2017 under the name Lambda School, it gained attention for being a coding bootcamp that offered income
Bloom_Institute_of_Technology
Units used to measure energy
= h c / λ {\displaystyle E=h\nu =hc/\lambda } . In discussions of energy production and consumption, the units barrel of oil equivalent and ton of oil
Units_of_energy
Class of statistical survival models
function, often denoted λ 0 ( t ) {\displaystyle \lambda _{0}(t)} , describing how the risk of event per time unit changes over time at baseline levels of covariates;
Proportional_hazards_model
Triple star system in the constellation Scorpius
Lambda Scorpii is a triple star system and the second-brightest object in the constellation of Scorpius. It is formally named Shaula; Lambda Scorpii is
Lambda_Scorpii
Unit of energy
electronvolt (symbol eV), also written as electron-volt and electron volt, is a unit of measurement equivalent to the amount of kinetic energy gained by a single
Electronvolt
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
Continuous probability distribution
0 , {\displaystyle f(x;\lambda ,k)={\begin{cases}{\frac {k}{\lambda }}\left({\frac {x}{\lambda }}\right)^{k-1}e^{-(x/\lambda )^{k}},&x\geq 0,\\0,&x<0
Weibull_distribution
Shortest distance between two points on the surface of a sphere
points 1 and 2, and Δ λ = | λ 2 − λ 1 | {\displaystyle \Delta \lambda =|\lambda _{2}-\lambda _{1}|} and Δ ϕ = | ϕ 2 − ϕ 1 | {\displaystyle \Delta \phi =|\phi
Great-circle_distance
Measurement of electromagnetic radiation (esp. optical radiation)
{e} ,\lambda }\,d\lambda =\int _{0}^{\infty }\Phi _{\mathrm {e} ,\nu }\,d\nu =\int _{0}^{\infty }\lambda \Phi _{\mathrm {e} ,\lambda }\,d\ln \lambda =\int
Radiometry
Result about when a matrix can be diagonalized
} {\displaystyle V_{\lambda }=\{v\in V:Av=\lambda v\}} be the eigenspace corresponding to an eigenvalue λ {\displaystyle \lambda } . Note that the definition
Spectral_theorem
Logarithm of ratio of incident to transmitted radiant power through a sample
}\,,\\A_{\lambda }&=\log _{10}{\frac {\Phi _{{\text{e}},\lambda }^{\text{i}}}{\Phi _{{\text{e}},\lambda }^{\text{t}}}}=-\log _{10}T_{\lambda }\,,\end{aligned}}}
Absorbance
Radiant flux per unit area
\\[8pt]M_{\mathrm {e} ,\lambda }^{\circ }&=\pi L_{\mathrm {e} ,\Omega ,\lambda }^{\circ }={\frac {2\pi hc^{2}}{\lambda ^{5}}}{\frac {1}{e^{\frac {hc}{\lambda kT}}-1}}
Radiant_exitance
Algorithm in computational number theory
and computational algebra, Pollard's kangaroo algorithm (also Pollard's lambda algorithm, see Naming below) is an algorithm for solving the discrete logarithm
Pollard's_kangaroo_algorithm
Energy carried by a photon
f = c λ {\displaystyle {\begin{aligned}E&=hf={\frac {hc}{\lambda }}\\f&={\frac {c}{\lambda }}\\\end{aligned}}} E is the photon's energy in J f is the
Photon_energy
Astronomical magnitude system
{\displaystyle \lambda _{\text{piv}}={\sqrt {\frac {\int e(\lambda )\lambda \,\mathrm {d} \lambda }{\int e(\lambda )\lambda ^{-1}\,\mathrm {d} \lambda }}}.} For
AB_magnitude
Set of eigenvalues of a matrix
(T-\lambda I)^{-1}} follows automatically from its existence. The space of bounded linear operators B(X) on a Banach space X is an example of a unital Banach
Spectrum (functional analysis)
Spectrum_(functional_analysis)
units were produced in Britain, the majority (967) by the Daimler Company of Coventry. A 14-cylinder variant was known as the Gnome 14 Lambda-Lambda.
Gnome_Lambda
Measure of radiant energy over time
∂ λ , {\displaystyle \Phi _{\mathrm {e} ,\lambda }={\frac {\partial \Phi _{\mathrm {e} }}{\partial \lambda }},} where λ is the wavelength. Standards organizations
Radiant_flux
Fuel injection technology for automotive petrol engines
injection. The engine control unit (ECU) may be either analog or digital, and the system may or may not have closed-loop lambda control. The system is based
Jetronic
Physical constants of energy and wavenumber
^{2}m_{\text{e}}c}{2h}}={\frac {\alpha ^{2}}{2\lambda _{\text{e}}}}={\frac {\alpha }{4\pi a_{0}}}} and in energy units Ry = h c R ∞ = 1 2 m e c 2 α 2 = 1 2 e
Rydberg_constant
Natural number
rendering support, you may see question marks, boxes, or other symbols. 1 (one, unit, unity) is a number, numeral, and grapheme. It is the first and smallest
1
Representation of data of various types in lambda calculus
\\&=(\lambda p.\lambda a.\lambda b.p\ b\ a)\ (\lambda a.\lambda b.a)\\&=\lambda a.\lambda b.(\lambda a.\lambda b.a)\ b\ a\\&=\lambda a.\lambda b.(\lambda c
Church_encoding
Diffraction pattern in optics
_{A}^{2}A^{2}}{2R^{2}}}={\frac {P_{0}A}{\lambda ^{2}R^{2}}}} where E {\displaystyle \mathrm {E} } is the source strength per unit area at the aperture, A is the
Airy_disk
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
Probability distribution
a single shape parameter λ ∈ ( 0 , 1 ) {\displaystyle \lambda \in (0,1)} , defined on the unit interval x ∈ [ 0 , 1 ] {\displaystyle x\in [0,1]} , by:
Continuous Bernoulli distribution
Continuous_Bernoulli_distribution
Howard Masur asserts that for almost all choices of λ {\displaystyle \lambda } in the unit simplex { ( t 1 , … , t n ) : ∑ t i = 1 } {\displaystyle \{(t_{1}
Interval exchange transformation
Interval_exchange_transformation
Incident radiant energy per area
∂ H e ∂ λ , {\displaystyle H_{\mathrm {e} ,\lambda }={\frac {\partial H_{\mathrm {e} }}{\partial \lambda }},} where λ is the wavelength. Standards organizations
Radiant_exposure
Family of continuous probability distributions
{\displaystyle k,} the "shape", and a positive real number λ , {\displaystyle \lambda ,} the "rate". The "scale", β , {\displaystyle \beta ,} the reciprocal of
Erlang_distribution
Range of light usable for photosynthesis
_{\lambda _{1}}^{\lambda _{2}}B(\lambda ,T)\,683\mathrm {~[lm/W]} \,y(\lambda )\,d\lambda }{\int _{\lambda _{1}}^{\lambda _{2}}B(\lambda ,T)\,d\lambda }}
Photosynthetically active radiation
Photosynthetically_active_radiation
Overview of outdated units of measurement
French units. Firlot Hekat Hogshead Homer House cord – a former U.S. unit of volume for stacked firewood Kile Koku Lambda – an uncommon metric unit of volume
List of obsolete units of measurement
List_of_obsolete_units_of_measurement
Noncentral generalization of the chi-squared distribution
{\displaystyle \lambda } which is related to the mean of the random variables X i {\displaystyle X_{i}} by: λ = ∑ i = 1 k μ i 2 . {\displaystyle \lambda =\sum _{i=1}^{k}\mu
Noncentral chi-squared distribution
Noncentral_chi-squared_distribution
Surjective bounded operator on a Hilbert space preserving the inner product
{\begin{aligned}\|\lambda U(x)-U(\lambda x)\|^{2}&=\langle \lambda U(x)-U(\lambda x),\lambda U(x)-U(\lambda x)\rangle \\[5pt]&=\|\lambda U(x)\|^{2}+\|U(\lambda x)\|^{2}-\langle
Unitary_operator
Model for quantum noise in quantum systems
{\displaystyle \Delta _{\lambda }(\rho )=(1-\lambda )\rho +{\frac {\lambda }{d}}(\mathrm {tr} (\rho ))I=(1-\lambda )\rho +{\frac {\lambda }{d}}I.} The condition
Quantum_depolarizing_channel
Theorem in functional analysis
λ n {\textstyle \lambda _{1}\geq ...\geq \lambda _{n}} . Let v 1 , . . . , v n {\textstyle v_{1},...,v_{n}} be the corresponding unit-length orthogonal
Min-max_theorem
Set of probability distributions
A ( θ ) ) . {\displaystyle f_{X}(x\mid \theta ,\lambda )=h^{*}(\lambda ,x)\exp \left(\theta x-\lambda A(\theta )\right)\,\!.} The distribution of the
Exponential_dispersion_model
Problem in complex analysis
{\displaystyle n} points λ 1 , … , λ n {\displaystyle \lambda _{1},\ldots ,\lambda _{n}} in the complex unit disk D {\displaystyle \mathbb {D} } and target data
Nevanlinna–Pick_interpolation
Third letter of the Greek alphabet
In Archaic Greece, the shape of gamma was closer to a classical lambda (Λ), while lambda retained the Phoenician L-shape (𐌋). Letters that arose from
Gamma
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
Symmetric holomorphic function
\left\lbrace {\lambda ,{\frac {1}{1-\lambda }},{\frac {\lambda -1}{\lambda }},{\frac {1}{\lambda }},{\frac {\lambda }{\lambda -1}},1-\lambda }\right\rbrace
Modular_lambda_function
Constant relating to close packing of spheres
with unit covolume, i.e. vol ( R n / L ) = 1 {\displaystyle \operatorname {vol} (\mathbb {R} ^{n}/L)=1} , let λ 1 ( L ) {\displaystyle \lambda _{1}(L)}
Hermite_constant
Characteristic of any structure that is periodic across a position in space
\lambda } and is commonly denoted by ξ {\displaystyle \xi } or sometimes ν {\displaystyle \nu } : ξ = 1 λ . {\displaystyle \xi ={\frac {1}{\lambda }}
Spatial_frequency
Field-equations in general relativity
R_{\mu \nu }-{\frac {1}{2}}Rg_{\mu \nu }+\Lambda g_{\mu \nu }={\frac {8\pi G}{c^{4}}}T_{\mu \nu }.} In standard units, each term on the left has quantity dimension
Einstein_field_equations
Law of physics
{\displaystyle I(\lambda ,T)={\frac {2hc^{2}}{\lambda ^{5}}}e^{-{\frac {hc}{\lambda k_{\text{B}}T}}},} where I ( λ , T ) {\displaystyle I(\lambda ,T)} is the
Wien_approximation
Theory in functional analysis
{\displaystyle x_{n_{k}}=Cx_{n_{k}}/\lambda \to y} . Thus, the closed unit ball in K e r ( λ − C ) {\displaystyle Ker(\lambda -C)} is compact. Induct. Let x
Spectral theory of compact operators
Spectral_theory_of_compact_operators
Unconventional units of measurement intended as humor
Standardization (ISO). The unit is used to measure the length of the Harvard Bridge. Canonically, and originally, in 1958 when Smoot was a Lambda Chi Alpha pledge
List of humorous units of measurement
List_of_humorous_units_of_measurement
Variant of the metric system
centimetre–gram–second system of units (CGS or cgs) is a variant of the metric system based on the centimetre as the unit of length, the gram as the unit of mass, and the
Centimetre–gram–second system of units
Centimetre–gram–second_system_of_units
Intensity of electromagnetic radiation
{\displaystyle I_{\mathrm {e} ,\Omega ,\lambda }={\frac {\partial I_{\mathrm {e} ,\Omega }}{\partial \lambda }},} where λ is the wavelength. Radiant intensity
Radiant_intensity
American Latino collegiate fraternity
Lambda Sigma Upsilon, Latino Fraternity, Inc. (ΛΣΥ) is an American intercollegiate Latino oriented Greek lettered fraternity. It was founded in 1979 at
Lambda_Sigma_Upsilon
Net in a normed algebra
\{e_{\lambda }:\lambda \in \Lambda \}} such that for every element a of A, lim λ ∈ Λ ‖ a e λ − a ‖ = 0. {\displaystyle \lim _{\lambda \in \Lambda }\lVert
Approximate_identity
Generalized Euclidean space in mathematics
if and only if v = λ w {\displaystyle v=\lambda w} for some non-zero complex number λ {\displaystyle \lambda } . This is the usual construction of projectivization
Projective_Hilbert_space
Element of an ordered vector space
order unit (more precisely a K {\displaystyle K} -order unit) if for every x ∈ X {\displaystyle x\in X} there exists a λ x > 0 {\displaystyle \lambda _{x}>0}
Order_unit
Light or sound absorption in a substance
, {\displaystyle \mu _{\lambda }=-{\frac {1}{\Phi _{\mathrm {e} ,\lambda }}}{\frac {\mathrm {d} \Phi _{\mathrm {e} ,\lambda }}{\mathrm {d} z}},} where
Attenuation_coefficient
group of units of the ring of integers modulo n. There exist primitive roots modulo n if and only if λ ( n ) = φ ( n ) , {\displaystyle \lambda (n)=\varphi
Root_of_unity_modulo_n
Mathematical model of financial markets
V(S)={K \over {1-\lambda _{2}}}\left({\lambda _{2}-1 \over {\lambda _{2}}}\right)^{\lambda _{2}}\left({S \over {K}}\right)^{\lambda _{2}}} By solving
Black–Scholes_model
Electromagnetic stress
}{\lambda +V}}\right)\left(-\lambda -V\right)^{3}} From the last multiplicand on the RHS, we immediately see that λ = − V {\displaystyle \lambda =-V}
Maxwell_stress_tensor
Star in the constellation Aquila
Lambda Aquilae is a binary star in the constellation Aquila. Its identifier is a Bayer designation that is Latinized from λ Aquilae, and abbreviated Lambda
Lambda_Aquilae
Branch of functional analysis
Te_{k}=\lambda _{k}e_{k},\qquad 1\leq k\leq \ell .} Thus, for any positive integer n, T n e k = λ k n e k . {\displaystyle T^{n}e_{k}=\lambda _{k}^{n}e_{k}
Borel_functional_calculus
Continuation that returns a value
of (lambda (v1) (lambda (v2) (lambda (v3) (f v1 v2 v3)))). This example is due to Olivier Danvy and was worked out in the mid-1980s. Here is a unit-test
Delimited_continuation
Perceived light energy
_{0}^{\infty }Q_{\mathrm {e} }(\lambda ){\overline {y}}(\lambda )\,\mathrm {d} \lambda .} Here λ {\displaystyle \lambda } is the wavelength of light, and
Luminous_energy
Flight or sailing route along the shortest path between two points on a globe's surface
\lambda _{12}}{\cos \phi _{1}\sin \phi _{2}-\sin \phi _{1}\cos \phi _{2}\cos \lambda _{12}}},\\\tan \alpha _{2}&={\frac {\cos \phi _{1}\sin \lambda _{12}}{-\cos
Great-circle_navigation
Construction in functional analysis, useful to solve differential equations
spectrum consists of all scalars λ {\displaystyle \lambda } such that the operator T − λ {\displaystyle T-\lambda } does not have a bounded inverse on X {\displaystyle
Decomposition of spectrum (functional analysis)
Decomposition_of_spectrum_(functional_analysis)
Category admitting tensor products
\lambda } and ρ {\displaystyle \rho } , respectively called the left unitor and right unitor, with components λ A : I ⊗ A ≅ A {\displaystyle \lambda _{A}\colon
Monoidal_category
with Poisson-distributed arrival rates λ n {\displaystyle \lambda _{n}} packets per unit time each competing for scheduling time, Leonard Kleinrock established
Work-conserving_scheduler
Equation in nuclear reactor kinetics
_{i=1}^{6}{\frac {\beta _{i}}{1+\lambda _{i}T_{p}}}}{{\frac {l}{3600}}+\sum _{i=1}^{6}{\frac {\beta _{i}}{1+\lambda _{i}3600}}}}} [Equation 2] where ρ
Inhour_equation
Way to associate a non-negative number to a tuple of convex bodies
{\displaystyle f(\lambda _{1},\ldots ,\lambda _{r})=\mathrm {Vol} _{n}(\lambda _{1}K_{1}+\cdots +\lambda _{r}K_{r}),\qquad \lambda _{i}\geq 0,} where
Mixed_volume
Formula for radiative heat transfer
{\begin{aligned}dI_{\lambda }&=n\sigma _{\lambda }B_{\lambda }(T)\,ds-n\sigma _{\lambda }I_{\lambda }\,ds\\[1ex]&=n\sigma _{\lambda }\left[B_{\lambda }(T)-I_{\lambda }\right]\
Schwarzschild's equation for radiative transfer
Schwarzschild's_equation_for_radiative_transfer
Statement in complex analysis
unit disk and 0 ≤ λ < 1 {\displaystyle 0\leq \lambda <1} , then | a 3 − λ a 2 2 | ≤ 1 + 2 exp ( − 2 λ / ( 1 − λ ) ) . {\displaystyle |a_{3}-\lambda
Fekete–Szegő_inequality
Inequalities in number theory and matrix theory
unit vector w {\textstyle w} such that ⟨ w , ( A + B ) w ⟩ ≤ λ i ( A ) + λ j ( B ) {\textstyle \langle w,(A+B)w\rangle \leq \lambda _{i}(A)+\lambda _{j}(B)}
Weyl's_inequality
Situation in which the quantity of a radioactive isotope remains constant
d t = λ A N A − λ B N B , {\displaystyle {\frac {dN_{B}}{dt}}=\lambda _{A}N_{A}-\lambda _{B}N_{B},} where λA and λB are the decay constants of radionuclide
Secular_equilibrium
Measure of electromagnetic energy
{hc}{k\lambda }}\ln ^{-1}\left(1+{\frac {2hc^{2}}{I_{\lambda }\lambda ^{5}}}\right)} For long-wave radiation h c / λ ≪ k T {\displaystyle hc/\lambda \ll
Brightness_temperature
Matrix decomposition
{\displaystyle p(\lambda )=\left(\lambda _{1}-\lambda \right)^{n_{1}}\left(\lambda _{2}-\lambda \right)^{n_{2}}\cdots \left(\lambda _{N_{\lambda }}-\lambda \right)^{n_{N_{\lambda
Eigendecomposition of a matrix
Eigendecomposition_of_a_matrix
Property of crosslinked rubber
{\displaystyle \lambda _{x}\lambda _{y}\lambda _{z}=1} it is assumed that λ x = λ y = λ z − 1 / 2 {\displaystyle \lambda _{x}=\lambda _{y}=\lambda _{z}^{-1/2}}
Rubber_elasticity
Class of units of measurement
10000 m2 (0.01 km2). The lambda (λ) is a unit of volume equal to one cubic millimetre (1 mm3). The litre (symbol l or L) is a unit of volume equal to one
List_of_metric_units
Block diagonal matrix of Jordan blocks
{\begin{bmatrix}\lambda &1&0&\cdots &0\\0&\lambda &1&\cdots &0\\\vdots &\vdots &\ddots &\ddots &\vdots \\0&0&0&\lambda &1\\0&0&0&0&\lambda \end{bmatrix}}
Jordan_matrix
Method to solve constrained optimization problems
( x ) + ⟨ λ , g ( x ) ⟩ {\displaystyle {\mathcal {L}}(x,\lambda )\equiv f(x)+\langle \lambda ,g(x)\rangle } for functions f , g {\displaystyle f,g} ;
Lagrange_multiplier
Cosmological formulas for expanding universe
_{k}(1+z)^{2}+\Omega _{\Lambda }}}} Here, Ω r , Ω m , {\displaystyle \Omega _{r},\Omega _{m},} and Ω Λ {\displaystyle \Omega _{\Lambda }} are normalized values
Distance_measure
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