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WEAK SOLUTION

  • Weak solution
  • Mathematical solution

    In mathematics, a weak solution (also called a generalized solution) to an ordinary or partial differential equation is a function for which the derivatives

    Weak solution

    Weak_solution

  • Solved game
  • Game whose outcome can be correctly predicted

    simple enough to remember (e.g., Maharajah and the Sepoys). An ultra-weak solution (e.g., Chomp or Hex on a sufficiently large board) generally does not

    Solved game

    Solved_game

  • Partial differential equation
  • Type of differential equation

    example for a weak solution is as follows: ϕ ( x ) = 1 4 π 1 | x | {\displaystyle \phi (x)={\frac {1}{4\pi }}{\frac {1}{|x|}}} is a weak solution satisfying

    Partial differential equation

    Partial differential equation

    Partial_differential_equation

  • Weak formulation
  • Mathematical tools

    }fv\,dx.} This is what is usually called the weak formulation of Poisson's equation. Functions in the solution space V {\displaystyle V} must be zero on

    Weak formulation

    Weak_formulation

  • Regularity theory
  • On weak solutions of differential equations

    classical solution satisfying the PDE in regular sense, so we search for a weak solution at first, and then find out whether the weak solution is smooth

    Regularity theory

    Regularity_theory

  • Laplace's equation
  • Second-order partial differential equation

    (see weak solution). It is common to take a different sign convention for this equation than one typically does when defining fundamental solutions. This

    Laplace's equation

    Laplace's equation

    Laplace's_equation

  • Elliptic boundary value problem
  • continuous, then there exists a unique solution u ∈ H 0 1 ( Ω ) {\displaystyle u\in H_{0}^{1}(\Omega )} to the weak problem (*). If further A ( u , φ ) {\displaystyle

    Elliptic boundary value problem

    Elliptic boundary value problem

    Elliptic_boundary_value_problem

  • Liouville's theorem (conformal mappings)
  • Theorem limiting types of conformal mappings in Euclidean space of dimension > 2

    derivative, T is the matrix transpose, and I is the identity matrix. A weak solution of this system is defined to be an element f of the Sobolev space W1

    Liouville's theorem (conformal mappings)

    Liouville's_theorem_(conformal_mappings)

  • Acid strength
  • Measure of the tendency of an acid to dissociate

    present, in solution, in equilibrium with each other. HA ⇌ H+ + A− Acetic acid (CH3COOH) is an example of a weak acid. The strength of a weak acid is quantified

    Acid strength

    Acid_strength

  • Trace operator
  • Boundary condition for generalized functions

    with prescribed boundary conditions (boundary value problems), where weak solutions may not be regular enough to satisfy the boundary conditions in the

    Trace operator

    Trace_operator

  • Sodium hypochlorite
  • Chemical compound

    at 14%, 20 °C. Stoichiometric solutions are fairly alkaline, with pH 11 or higher since the hypochlorite ion is a weak base: OCl− + H2O ⇌ HOCl + OH− The

    Sodium hypochlorite

    Sodium hypochlorite

    Sodium_hypochlorite

  • Salt print
  • Photographic process

    paper with a weak solution of ordinary table salt (sodium chloride), blotting and drying it, then brushing one side with a strong solution of silver nitrate

    Salt print

    Salt print

    Salt_print

  • Viscosity solution
  • Solution to partial differential equation

    (defined below), one can define a type of weak solution called viscosity solution. Under the viscosity solution concept, u does not need to be everywhere

    Viscosity solution

    Viscosity_solution

  • Yamada–Watanabe theorem
  • Theorem in probability theory

    class of stochastic differential equations a weak solution with pathwise uniqueness implies a strong solution and uniqueness in distribution. In its original

    Yamada–Watanabe theorem

    Yamada–Watanabe_theorem

  • Babuška–Lax–Milgram theorem
  • Mathematical theorem

    bilinear form can be "inverted" to show the existence and uniqueness of a weak solution to a given boundary value problem. The result was proved by J. Nečas

    Babuška–Lax–Milgram theorem

    Babuška–Lax–Milgram_theorem

  • Weak duality
  • Concept in optimization

    always less than or equal to the solution to the dual minimization problem. So, in short: weak duality states that any solution feasible for the dual problem

    Weak duality

    Weak_duality

  • Buffer solution
  • Aqueous solution of a weak acid and its conjugate base

    acts as a buffer in the ocean. Buffer solutions resist pH change because of a chemical equilibrium between the weak acid HA and its conjugate base A−: HA

    Buffer solution

    Buffer_solution

  • P-Laplacian
  • Elliptic partial differential operator

    as weak solutions. For example, we say that a function u belonging to the Sobolev space W 1 , p ( Ω ) {\displaystyle W^{1,p}(\Omega )} is a weak solution

    P-Laplacian

    P-Laplacian

  • Acid
  • Chemical compound giving a proton or accepting an electron pair

    the solution to cause the acid to remain in its protonated form. Solutions of weak acids and salts of their conjugate bases form buffer solutions. To

    Acid

    Acid

    Acid

  • Harmonic map
  • Concept in mathematics

    unconditional existence and uniqueness for weak solutions of the harmonic map heat flow. Moreover, he found that his weak solutions are smooth away from finitely many

    Harmonic map

    Harmonic_map

  • Weak Hero
  • 2022 South Korean television series

    Weak Hero (Korean: 약한영웅) is a South Korean television series written and directed by Yoo Soo-min with Kim Jin-seok and Park Dan-hee, starring Park Ji-hoon

    Weak Hero

    Weak_Hero

  • Tincture of iodine
  • Antiseptic solution rubbed on skin before surgical operations

    Tincture of iodine, iodine tincture, or weak iodine solution is an antiseptic tincture containing iodine, ethanol and water. It is usually 2% elemental

    Tincture of iodine

    Tincture of iodine

    Tincture_of_iodine

  • Weak base
  • Base that does not associate completely with hydrogen ions

    acid. Upon dissolution in water, a weak base does not dissociate completely, so that the resulting aqueous solution contains only a small proportion of

    Weak base

    Weak_base

  • Lax–Wendroff theorem
  • system of conservation laws converges, then it converges towards a weak solution. Lax–Wendroff method Godunov's scheme Randall J. LeVeque, Numerical

    Lax–Wendroff theorem

    Lax–Wendroff_theorem

  • Weak derivative
  • Generalisation of the derivative of a function

    products of functions also hold for the weak derivative. This concept gives rise to the definition of weak solutions in Sobolev spaces, which are useful for

    Weak derivative

    Weak_derivative

  • PH
  • Measure of the level of acidity or basicity of an aqueous solution

    equilibrium of solutions of sodium hydroxide at higher concentrations must also be considered. A weak acid or the conjugate acid of a weak base can be treated

    PH

    PH

    PH

  • Lions–Magenes lemma
  • 3-dimensional Navier–Stokes equations is not known to hold for weak solutions, since a weak solution u {\displaystyle u} is only known to satisfy u ∈ L 2 ( [

    Lions–Magenes lemma

    Lions–Magenes_lemma

  • Weyl's lemma (Laplace equation)
  • Mathematical equation

    that every weak solution of Laplace's equation is a smooth solution. This contrasts with the wave equation, for example, which has weak solutions that are

    Weyl's lemma (Laplace equation)

    Weyl's_lemma_(Laplace_equation)

  • Sobolev spaces for planar domains
  • coerciveness, solution can be shown to exist in a weak sense, so-called "weak solutions". A general regularity theorem than implies that the solutions of the

    Sobolev spaces for planar domains

    Sobolev_spaces_for_planar_domains

  • Elliptic operator
  • Type of differential operator

    lemma and Fredholm alternative, states the sufficient condition for a weak solution u to exist in the Sobolev space Hk. For example, for a second-order

    Elliptic operator

    Elliptic operator

    Elliptic_operator

  • Stochastic differential equation
  • Differential equations involving stochastic processes

    what constitutes a solution to the SDE. There are two main definitions of a solution to an SDE, a strong solution and a weak solution Both require the existence

    Stochastic differential equation

    Stochastic_differential_equation

  • Tanaka equation
  • example of a stochastic differential equation which admits a weak solution but has no strong solution. It is named after the Japanese mathematician Hiroshi Tanaka

    Tanaka equation

    Tanaka_equation

  • Test function
  • Auxiliary functions used to probe equations, distributions, and weak formulations

    Schwartz function is also a Schwartz function. In the theory of weak formulations and weak solutions of partial differential equations, the term test function

    Test function

    Test_function

  • Inverse mean curvature flow
  • Geometric flow

    a proper and locally Lipschitz function u on M which is a positive weak solution on the complement of U and which is nonpositive on U; moreover such

    Inverse mean curvature flow

    Inverse_mean_curvature_flow

  • Lions–Lax–Milgram theorem
  • Functional analysis theorem

    function can be "inverted" to show the existence and uniqueness of a weak solution to a given boundary value problem. The result is named after the mathematicians

    Lions–Lax–Milgram theorem

    Lions–Lax–Milgram_theorem

  • Piranha solution
  • Oxidizing acid mixture containing sulfuric acid and hydrogen peroxide

    container containing even a weak or depleted piranha solution should be labelled appropriately to prevent this. The solution should be allowed to cool,

    Piranha solution

    Piranha solution

    Piranha_solution

  • Free boundary problem
  • Type of partial differential equation

    existence of a weak solution of a differential equation with reasonable ease using some functional analysis arguments. However, the weak solution exhibited

    Free boundary problem

    Free_boundary_problem

  • Tsirelson's stochastic differential equation
  • equation) is a stochastic differential equation which has a weak solution but no strong solution. It is therefore a counter-example and named after its discoverer

    Tsirelson's stochastic differential equation

    Tsirelson's_stochastic_differential_equation

  • Direct methanol fuel cell
  • Type of fuel cell

    diffuses through the membrane without reacting, methanol is fed as a weak solution: this decreases efficiency significantly, since crossed-over methanol

    Direct methanol fuel cell

    Direct methanol fuel cell

    Direct_methanol_fuel_cell

  • Aqueous solution
  • Solution in which the solvent is water

    characteristic of an aqueous strong electrolyte solution; the solutes in a weaker electrolyte solution are present as ions, but only to a small degree

    Aqueous solution

    Aqueous solution

    Aqueous_solution

  • Bleach
  • Chemicals used to whiten or disinfect

    solution, 3–6%, (common household bleach) is typically diluted for safe use when disinfecting surfaces and when used to treat drinking water. A weak solution

    Bleach

    Bleach

    Bleach

  • Graphotype
  • Method of producing printing blocks

    now drawn reversed on the prepared block with an ink consisting of a weak solution of glue colored by lamp black or some other pigment. In drawing on the

    Graphotype

    Graphotype

  • Electrolyte
  • Substance whose dissolved ions conduct electricity

    weak. The properties of electrolytes may be exploited using electrolysis to extract constituent elements and compounds contained within the solution.

    Electrolyte

    Electrolyte

  • English draughts
  • Board game

    in a draw. After eighteen years, they have computationally proven a weak solution to the game of checkers. Using between two hundred desktop computers

    English draughts

    English draughts

    English_draughts

  • Strong electrolyte
  • Solute that (almost) completely ionizes or dissociates in solution

    completely, ionizes or dissociates in a solution. These ions are good conductors of electric current in the solution. Originally, a "strong electrolyte" was

    Strong electrolyte

    Strong_electrolyte

  • Sobolev space
  • Vector space of functions in mathematics

    that weak solutions of some important partial differential equations exist in appropriate Sobolev spaces, even when there are no strong solutions in spaces

    Sobolev space

    Sobolev_space

  • Anisocoria
  • Unequal size of the eyes' pupils

    stimulus, segmental iris constriction, and sensitivity of pupil to a weak solution of pilocarpine. Oculomotor nerve palsy: Ischemia, intracranial aneurysm

    Anisocoria

    Anisocoria

    Anisocoria

  • Olga Oleinik
  • Russian mathematician

    MR 0117426, Zbl 0096.06603. An important paper where the author constructs a weak solution in BV for a nonlinear partial differential equation with the method

    Olga Oleinik

    Olga Oleinik

    Olga_Oleinik

  • Platinum print
  • Type of photographic print

    chlorate as the restrainer (which is ineffective for palladium), a weak solution of sodium chloroplatinate is used instead. Sodium chloroplatinate, in

    Platinum print

    Platinum print

    Platinum_print

  • Absorption refrigerator
  • Refrigerator that uses a heat source

    the absorber, this mixture of gases contacts water (technically, a weak solution of ammonia in water). The gaseous ammonia dissolves in the water, while

    Absorption refrigerator

    Absorption refrigerator

    Absorption_refrigerator

  • Normalized solution (mathematics)
  • Solution with prescribed norm

    norm. Thus, we can find the weak solution of the equation. Moreover, if it satisfies the constraint, it's a normalized solution. On a Euclidean space R 3

    Normalized solution (mathematics)

    Normalized solution (mathematics)

    Normalized_solution_(mathematics)

  • Stone washing
  • Technique used on apparel for after wash effects

    1986. They accidentally tumbled jeans and pumice stones wetted with a weak solution of bleach in a washing machine without water. American Garment Finishers

    Stone washing

    Stone washing

    Stone_washing

  • Harnack's inequality
  • Inequality for Harmonic Functions

    to solutions of elliptic or parabolic partial differential equations. Such results can be used to show the interior regularity of weak solutions. Perelman's

    Harnack's inequality

    Harnack's_inequality

  • Hydrazine
  • Colorless flammable liquid with an ammonia-like odor

    nuclear reactor waste. Some colour photographic processes also use a weak solution of hydrazine as a stabilising wash, as it scavenges dye coupler and

    Hydrazine

    Hydrazine

    Hydrazine

  • Acid–base titration
  • Method of chemical quantitative analysis

    to form a neutral (pH = 7) solution. A strong acid will react with a weak base to form an acidic (pH < 7) solution. A weak acid will react with a strong

    Acid–base titration

    Acid–base titration

    Acid–base_titration

  • Lignite
  • Soft, brown, combustible, sedimentary rock

    to a fine powder by trituration, and if submitted to the action of a weak solution of potash, it yields a considerable quantity of humic acid. Leonardite

    Lignite

    Lignite

    Lignite

  • Heston model
  • Model in finance

    explicit solution of the Heston price equation in terms of the volatility was developed by Kouritzin. This can be combined with known weak solutions for the

    Heston model

    Heston_model

  • Embedding problem
  • solution (sometimes also called weak solution) of such an embedding problem is a continuous homomorphism γ : F → H such that φ = f γ. If the solution

    Embedding problem

    Embedding_problem

  • Separation principle in stochastic control
  • Section 2.4 in Bensoussan is based on weak solutions of the stochastic differential equation. Considering such solutions of d x = A ( t ) x ( t ) d t + B 1

    Separation principle in stochastic control

    Separation_principle_in_stochastic_control

  • Water
  • Chemical compound of hydrogen and oxygen

    property is relied upon by all vascular plants, such as trees. Water is a weak solution of hydronium hydroxide –there is an equilibrium 2H 2O ⇌ H 3O+ + OH−

    Water

    Water

    Water

  • Peakon
  • the function u can simply be interpreted as a weak solution in the usual sense. Multipeakon solutions are formed by taking a linear combination of several

    Peakon

    Peakon

  • Weak approximation
  • Topics referred to by the same term

    groups over global fields Weak weak approximation, a form of weak approximation for varieties Weak-field approximation, a solution in general relativity This

    Weak approximation

    Weak_approximation

  • Huntingtower Castle
  • Castle in Perth and Kinross, Scotland

    Pillans Laurie of Heriot-Watt University in 1912. He advised using a weak solution of gelatine to fix the flaking paint pigment. Huntingtower is said to

    Huntingtower Castle

    Huntingtower Castle

    Huntingtower_Castle

  • Flat convergence
  • volumes of submanifolds with the given boundary. It produced a candidate weak solution to Plateau's problem. Federer, Herbert (1969), Geometric measure theory

    Flat convergence

    Flat_convergence

  • Cnidoscolus texanus
  • Species of flowering plant

    relief from a normal reaction can be found with the application of a weak solution of ammonia, "Windex is a good choice" or when in remote areas that urine

    Cnidoscolus texanus

    Cnidoscolus texanus

    Cnidoscolus_texanus

  • Base (chemistry)
  • Type of chemical substance

    acid neutralize exactly, leaving only NaCl, effectively table salt, in solution. Weak bases, such as baking soda or egg white, should be used to neutralize

    Base (chemistry)

    Base (chemistry)

    Base_(chemistry)

  • Wirtinger's inequality for functions
  • Theorem in analysis

    standard argument in the calculus of variations says that y must be a weak solution of the Euler–Lagrange equation y′′(x) + y(x) = 0 with y′(0) = y′(1)

    Wirtinger's inequality for functions

    Wirtinger's_inequality_for_functions

  • Chlorine
  • Chemical element with atomic number 17 (Cl)

    chlorine gas through a solution of sodium carbonate. The resulting liquid, known as "Eau de Javel" ("Javel water"), was a weak solution of sodium hypochlorite

    Chlorine

    Chlorine

    Chlorine

  • Fitness proportionate selection
  • Selection technique used in evolutionary algorithms

    a chance some weaker solutions may survive the selection process. This is because even though the probability that the weaker solutions will survive is

    Fitness proportionate selection

    Fitness_proportionate_selection

  • Oblique shock
  • Shock wave that is inclined with respect to the incident upstream flow direction

    1, in oblique shock M2 can be supersonic (weak shock wave) or subsonic (strong shock wave). Weak solutions are often observed in flow geometries open

    Oblique shock

    Oblique shock

    Oblique_shock

  • Conductivity (electrolytic)
  • Measure of the ability of a solution containing electrolytes to conduct electricity

    Instead, the solution becomes ever more fully dissociated at weaker concentrations, and for low concentrations of "well behaved" weak electrolytes, the

    Conductivity (electrolytic)

    Conductivity (electrolytic)

    Conductivity_(electrolytic)

  • Euler–Maruyama method
  • Method in Itô calculus

    simply called the Euler method) is a method for the approximate numerical solution of a stochastic differential equation (SDE). It is an extension of the

    Euler–Maruyama method

    Euler–Maruyama_method

  • Polyharmonic spline
  • Method of function approximation and data interpolation

    needed. Inserting these quantities into the E−L equation shows that A weak solution f ( x ) {\displaystyle f(\mathbf {x} )} of (4) satisfies for all smooth

    Polyharmonic spline

    Polyharmonic_spline

  • Paolo Marcellini
  • Italian mathematician

    variational solutions via the calculus of variations, J. Differential Equations, 256, 2014, 3912–3942. Growth conditions and regularity for weak solutions to nonlinear

    Paolo Marcellini

    Paolo Marcellini

    Paolo_Marcellini

  • James Watt
  • Scottish inventor, engineer and chemist (1736–1819)

    cheaper method. He passed the chlorine into a weak solution of alkali, and obtained a turbid solution that appeared to have good bleaching properties

    James Watt

    James Watt

    James_Watt

  • Robert V. Kohn
  • American mathematician (1953–2026)

    Caffarelli in which they obtained partial results about the regularity of weak solutions of the Navier–Stokes equations. Kohn received a Sloan Research Fellowship

    Robert V. Kohn

    Robert V. Kohn

    Robert_V._Kohn

  • Elliptic partial differential equation
  • Class of partial differential equations

    is subject to various notions of weak solutions, i.e., reformulating the equations in a way that allows for solutions with various irregularities (e.g

    Elliptic partial differential equation

    Elliptic_partial_differential_equation

  • Nertera granadensis
  • Species of flowering plant

    frequently, as they could rot. The plant should be fed monthly with a weak solution (water-soluble fertilizers, diluted to half strength, are best) during

    Nertera granadensis

    Nertera granadensis

    Nertera_granadensis

  • Duality (optimization)
  • Principle in mathematical optimization

    The optimal solution to the dual program is a lower bound for the optimal solution of the original (primal) program; this is the weak duality principle

    Duality (optimization)

    Duality_(optimization)

  • Marvin Pipkin
  • American chemist, engineer, scientist

    bulbs with another solution of the acid, but in a weaker solution. If he left the filled bulb for a while with this weaker solution it would clean out

    Marvin Pipkin

    Marvin_Pipkin

  • Quasiconformal mapping
  • Homeomorphism between plane domains

    is required to be a weak solution of (1). When μ is zero almost everywhere, any homeomorphism in W1,2(D) that is a weak solution of (1) is conformal.

    Quasiconformal mapping

    Quasiconformal_mapping

  • Henderson–Hasselbalch equation
  • Equation used to estimate pH of a weak acid or base solution

    In chemistry and biochemistry, the pH of weakly acidic chemical solutions can be estimated using the Henderson-Hasselbalch Equation: pH = p K a + log 10

    Henderson–Hasselbalch equation

    Henderson–Hasselbalch_equation

  • Sergei Sobolev
  • Russian mathematician (1908-1989)

    known as distributions) were first introduced by Sobolev in 1935 for weak solutions, and further developed by Laurent Schwartz. Sobolev abstracted the classical

    Sergei Sobolev

    Sergei Sobolev

    Sergei_Sobolev

  • Luis Caffarelli
  • Argentine mathematician

    of his most cited results regards the Partial regularity of suitable weak solutions of the Navier–Stokes equations; it was obtained in 1982 in collaboration

    Luis Caffarelli

    Luis Caffarelli

    Luis_Caffarelli

  • Postpartum infections
  • Infection following childbirth

    ablution; he should even wash his hands with some disinfecting fluid, a weak solution of chlorine for instance: he should avoid going in the same dress to

    Postpartum infections

    Postpartum infections

    Postpartum_infections

  • Louis Nirenberg
  • Canadian-American mathematician (1925–2020)

    seminal achievement in the 1930s, formulated an influential notion of weak solution for the equations and proved their existence. His work was later put

    Louis Nirenberg

    Louis Nirenberg

    Louis_Nirenberg

  • Degasperis–Procesi equation
  • Used in hydrology

    denotes convolution with respect to x. In this formulation, it admits weak solutions with a very low degree of regularity, even discontinuous ones (shock

    Degasperis–Procesi equation

    Degasperis–Procesi_equation

  • Potassium hypochlorite
  • Chemical compound

    chlorine gas through a solution of potash lye. The resulting liquid, known as "Eau de Javel" ("Javel water"), was a weak solution of potassium hypochlorite

    Potassium hypochlorite

    Potassium_hypochlorite

  • Hilbert space
  • Type of vector space in math

    possible to consider a generalized solution (known as a weak solution) by enlarging the class of functions. Many weak formulations involve the class of

    Hilbert space

    Hilbert space

    Hilbert_space

  • Logarithmic norm
  • Mathematical function often applied to matrices

    cannot be represented). The theory can be extended to Sobolev norms and weak solutions, e.g. allowing "point loads" (Dirac functions in the right hand side)

    Logarithmic norm

    Logarithmic_norm

  • Yeast
  • Informal group of fungi

    soon after production. A weak solution of water and sugar can be used to determine whether yeast is expired. In the solution, active yeast will foam and

    Yeast

    Yeast

    Yeast

  • Custer of the West
  • 1967 film by Robert Siodmak

    in Washington—and announced an impending honour for Custer. It was a weak solution, but it saved a lot of money. That's show business for you. The film

    Custer of the West

    Custer_of_the_West

  • Geometric measure theory
  • Study of geometric properties of sets through measure theory

    {\displaystyle \mathbb {R} ^{n}} . This has applications in the study of weak solutions to the Monge–Ampère equation. It is a nonnegative, locally finite, Borel

    Geometric measure theory

    Geometric_measure_theory

  • Chiller
  • Machine that removes heat from a liquid coolant

    The concentrated lithium bromide solution moves down to the heat exchanger, where it is cooled by the weak solution being pumped up to the generator.

    Chiller

    Chiller

    Chiller

  • Navier–Stokes existence and smoothness
  • Millennium Prize Problem

    _{0}(x)} is sufficiently small. He also proved the existence of so-called weak solutions to the Navier–Stokes equations, which may not satisfy the equations

    Navier–Stokes existence and smoothness

    Navier–Stokes existence and smoothness

    Navier–Stokes_existence_and_smoothness

  • Acid–base homeostasis
  • Process by which the human body regulates pH

    concentrations of the weak acid to the weak base. The higher the concentration of the weak acid in the solution (compared to the weak base) the lower the

    Acid–base homeostasis

    Acid–base_homeostasis

  • Hand-colouring of photographs
  • Manually applying colour to black-and-white photographs

    photographs in Germany in the 1860s. When hand-colouring with dyes, a weak solution of dye in water is preferred, and colours are often built up with repeated

    Hand-colouring of photographs

    Hand-colouring of photographs

    Hand-colouring_of_photographs

  • Weakly harmonic function
  • In mathematics, a function f {\displaystyle f} is weakly harmonic in a domain D {\displaystyle D} if ∫ D f Δ g = 0 {\displaystyle \int _{D}f\,\Delta g=0}

    Weakly harmonic function

    Weakly_harmonic_function

  • Textile printing
  • Method for applying patterns to cloth using printing techniques

    by steaming only, consists in passing the bleached calico through a weak solution of sulphated or turkey red oil containing 2.5 to 5 percent fatty acid

    Textile printing

    Textile printing

    Textile_printing

  • Claude Louis Berthollet
  • French chemist (1748–1822)

    chlorine gas through a solution of sodium carbonate. The resulting liquid, known as "Eau de Javel" ("Javel water"), was a weak solution of sodium hypochlorite

    Claude Louis Berthollet

    Claude Louis Berthollet

    Claude_Louis_Berthollet

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