Parole in English per 'physics as applied to biological problems'
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adj
- In accordance with the laws of nature; now specifically, pertaining to physics.
- Sexual, carnal.
- Denoting a map showing natural features of the landscape (compare political).
- Having to do with the body as opposed to the mind; corporeal, bodily.
- Involving bodily force or contact; vigorous, aggressive.
- Pertaining to the world as understood through the senses rather than the mind, having to do with the material world.
- impelled by physical force especially against resistance
- characterized by energetic bodily activity
- concerned with material things
- involving the body as distinguished from the mind or spirit
- relating to the sciences dealing with matter and energy; especially physics
- according with material things or natural laws (other than those peculiar to living matter)
- having substance or material existence; perceptible to the senses
noun
noun
- A treatise on this science.
- The part of biology relating to the animal kingdom, including the structure, embryology, evolution, classification, habits, and distribution of all animals, both living and extinct.
- the branch of biology that studies animals
- all the animal life in a particular region or period
prefix
adj
noun
- a person apparently sensitive to things beyond the natural range of perception
- A person who possesses, or appears to possess, extra-sensory abilities such as precognition, clairvoyance, and telepathy, or who appears to be susceptible to paranormal or supernatural influences.
- (Gnosticism) In gnostic theologian Valentinus' triadic grouping of man the second type; a person focused on intellectual reality (the other two being hylic and pneumatic).
- (parapsychology) A person who supposedly contacts the dead; a medium.
adj
noun
- (physics) The property of physical systems that they are interacting with each other
- (sexuality) An act of sexual intercourse.
- A link between the performance of an action and the location where that action occurs or the method used to perform that action.
- The act of joining together to form a couple.
- (software engineering) The degree of reliance between two or more software modules.
- (electronics) A connection between two electronic circuits such that a signal can pass between them.
- A device that couples two things together.
- the act of pairing a male and female for reproductive purposes
- a connection (like a clamp or vise) between two things so they move together
- a mechanical device that serves to connect the ends of adjacent objects
verb
noun
- the activity of applying chemistry to the solution of practical problems
- the branch of engineering that is concerned with the design and construction and operation of the plants and machinery used in industrial chemical processes
- The branch of engineering that deals with the design, construction and operation of industrial process plants, and the physical, chemical and biological processes to create substances or energy in a useful and economic form.
noun
adj
- (chemistry) In the same state of matter.
- (ring theory, of an element of a graded ring) Belonging to one of the summands of the grading (if the ring is graded over the natural numbers and the element is in the kth summand, it is said to be homogeneous of degree k; if the ring is graded over a commutative monoid I, and the element is an element of the ith summand, it is said to be of grade i)
- (of a linear differential equation) Having its degree-zero term equal to zero; admitting the trivial solution.
- (algebra, of a polynomial) Such that all its nonzero terms have the same degree.
- Having the same composition throughout; of uniform make-up.
- (probability theory, Fourier analysis, of a distribution S on Euclidean n-space (or on ℝⁿmathbf 0)) Informally: Determined by its restriction to the unit sphere. Formally: Such that, for all real t>0 and test functions ϕ( mathbf x), the equality S[t⁻ⁿϕ( mathbf x/t)]=t^(mS)[ϕ( mathbf x)] holds for some fixed real or complex m.
- Of the same kind; alike, similar.
- (of a linear map f between vector spaces graded by a commutative monoid I) Which respects the grading of its domain and codomain. Formally: Satisfying f(V_j)⊆W_i+j for fixed i (called the degree or grade of f), V_j the jth component of the grading of f 's domain, W_k the kth component of the grading of f 's codomain, and + representing the monoid operation in I.
- (geometry, of a space equipped with a group action) Informally: Everywhere the same, uniform, in the sense that any point can be moved to any other (via the group action) while respecting the structure of the space. Formally: Such that the group action is transitively and acts by automorphisms on the space (some authors also require that the action be faithful).
- (set theory, order theory, of a relation) Holding between a set and itself; being an endorelation.
- (of a first-order differential equation) Capable of being written in the form f(x,y) mathop dy=g(x,y) mathop dx where f and g are homogeneous functions of the same degree as each other.
- (linear algebra, by specialization, of a system of linear equations) Such that all the constant terms are zero.
- (mathematics) In any of several technical senses uniform; scalable; having its behavior or form determined by, or the same as, its behavior on or form at a smaller component (of its domain of definition, of itself, etc.).
- (geometry) Of or relating to homogeneous coordinates.
- The function f(x,y)#61;x²#43;x²ʸ#43;y² is not homogeneous on all of #92;mathbb#123;R#125;² because f(2,2)#61;16#92;neq 2ᵏ#42;3#61;2ᵏf(1,1) for any k, but f is homogeneous on the subspace of #92;mathbb#123;R#125;² spanned by (1,0) because f(#92;alphax,#92;alphay)#61;#92;alphax²#61;#92;alpha²f(x,y) for all (x,y)#92;in#92;operatorname#123;Span#125;#92;#123;(1,0)#92;#125;.
- (mathematical analysis, generalizing the case of polynomial functions, of a function f) Such that if each of f 's inputs are multiplied by the same scalar, f 's output is multiplied by the same scalar to some fixed power (called the degree of homogeneity or degree of f). (Formally and more generally, of a partial function f between vector spaces whose domain is a linear cone) Satisfying the equality f(s mathbf x)=sᵏᶠ(
- (of a general differential equation) Homogeneous as a function of the dependent variable and its derivatives.
- all of the same or similar kind or nature
noun
- The physical aspects of a phenomenon or a system, especially those examined or studied scientifically.
- The branch of science concerned with the study of the properties and interactions of space, time, matter and energy.
- plural of physic
- the physical properties, phenomena, and laws of something
- the science of matter and energy and their interactions
verb
noun
- The scientific analysis of systems, and the interactions within them.
- (computing) A range of techniques used especially in commercial computing in which the needs of a company or its staff are analysed and translated into a technical description of the necessary software - which is then created by programmers.
- analysis of all aspects of a project along with ways to collect information about the operation of its parts
noun
- (physics) a dynamical system that is extremely sensitive to its initial conditions
- the formless and disordered state of matter before the creation of the cosmos
- a state of extreme confusion and disorder
- The unordered state of matter in classical accounts of cosmogony.
- (fantasy) One of the two metaphysical forces of the world in some fantasy settings, as opposed to law.
- (mathematics) A behaviour of iterative non-linear systems in which arbitrarily small variations in initial conditions become magnified over time.
- Any state of disorder; a confused or amorphous mixture or conglomeration.
noun
- A treatise on this science.
- The part of biology relating to the animal kingdom, including the structure, embryology, evolution, classification, habits, and distribution of all animals, both living and extinct.
- the branch of biology that studies animals
- all the animal life in a particular region or period
noun
- (physics) The property of physical systems that they are interacting with each other
- (sexuality) An act of sexual intercourse.
- A link between the performance of an action and the location where that action occurs or the method used to perform that action.
- The act of joining together to form a couple.
- (software engineering) The degree of reliance between two or more software modules.
- (electronics) A connection between two electronic circuits such that a signal can pass between them.
- A device that couples two things together.
- the act of pairing a male and female for reproductive purposes
- a connection (like a clamp or vise) between two things so they move together
- a mechanical device that serves to connect the ends of adjacent objects
verb
noun
- the activity of applying chemistry to the solution of practical problems
- the branch of engineering that is concerned with the design and construction and operation of the plants and machinery used in industrial chemical processes
- The branch of engineering that deals with the design, construction and operation of industrial process plants, and the physical, chemical and biological processes to create substances or energy in a useful and economic form.
noun
noun
- The physical aspects of a phenomenon or a system, especially those examined or studied scientifically.
- The branch of science concerned with the study of the properties and interactions of space, time, matter and energy.
- plural of physic
- the physical properties, phenomena, and laws of something
- the science of matter and energy and their interactions
verb
noun
- The scientific analysis of systems, and the interactions within them.
- (computing) A range of techniques used especially in commercial computing in which the needs of a company or its staff are analysed and translated into a technical description of the necessary software - which is then created by programmers.
- analysis of all aspects of a project along with ways to collect information about the operation of its parts
noun
- (physics) a dynamical system that is extremely sensitive to its initial conditions
- the formless and disordered state of matter before the creation of the cosmos
- a state of extreme confusion and disorder
- The unordered state of matter in classical accounts of cosmogony.
- (fantasy) One of the two metaphysical forces of the world in some fantasy settings, as opposed to law.
- (mathematics) A behaviour of iterative non-linear systems in which arbitrarily small variations in initial conditions become magnified over time.
- Any state of disorder; a confused or amorphous mixture or conglomeration.
adj
- In accordance with the laws of nature; now specifically, pertaining to physics.
- Sexual, carnal.
- Denoting a map showing natural features of the landscape (compare political).
- Having to do with the body as opposed to the mind; corporeal, bodily.
- Involving bodily force or contact; vigorous, aggressive.
- Pertaining to the world as understood through the senses rather than the mind, having to do with the material world.
- impelled by physical force especially against resistance
- characterized by energetic bodily activity
- concerned with material things
- involving the body as distinguished from the mind or spirit
- relating to the sciences dealing with matter and energy; especially physics
- according with material things or natural laws (other than those peculiar to living matter)
- having substance or material existence; perceptible to the senses
noun
adj
noun
- a person apparently sensitive to things beyond the natural range of perception
- A person who possesses, or appears to possess, extra-sensory abilities such as precognition, clairvoyance, and telepathy, or who appears to be susceptible to paranormal or supernatural influences.
- (Gnosticism) In gnostic theologian Valentinus' triadic grouping of man the second type; a person focused on intellectual reality (the other two being hylic and pneumatic).
- (parapsychology) A person who supposedly contacts the dead; a medium.
adj
adj
- (chemistry) In the same state of matter.
- (ring theory, of an element of a graded ring) Belonging to one of the summands of the grading (if the ring is graded over the natural numbers and the element is in the kth summand, it is said to be homogeneous of degree k; if the ring is graded over a commutative monoid I, and the element is an element of the ith summand, it is said to be of grade i)
- (of a linear differential equation) Having its degree-zero term equal to zero; admitting the trivial solution.
- (algebra, of a polynomial) Such that all its nonzero terms have the same degree.
- Having the same composition throughout; of uniform make-up.
- (probability theory, Fourier analysis, of a distribution S on Euclidean n-space (or on ℝⁿmathbf 0)) Informally: Determined by its restriction to the unit sphere. Formally: Such that, for all real t>0 and test functions ϕ( mathbf x), the equality S[t⁻ⁿϕ( mathbf x/t)]=t^(mS)[ϕ( mathbf x)] holds for some fixed real or complex m.
- Of the same kind; alike, similar.
- (of a linear map f between vector spaces graded by a commutative monoid I) Which respects the grading of its domain and codomain. Formally: Satisfying f(V_j)⊆W_i+j for fixed i (called the degree or grade of f), V_j the jth component of the grading of f 's domain, W_k the kth component of the grading of f 's codomain, and + representing the monoid operation in I.
- (geometry, of a space equipped with a group action) Informally: Everywhere the same, uniform, in the sense that any point can be moved to any other (via the group action) while respecting the structure of the space. Formally: Such that the group action is transitively and acts by automorphisms on the space (some authors also require that the action be faithful).
- (set theory, order theory, of a relation) Holding between a set and itself; being an endorelation.
- (of a first-order differential equation) Capable of being written in the form f(x,y) mathop dy=g(x,y) mathop dx where f and g are homogeneous functions of the same degree as each other.
- (linear algebra, by specialization, of a system of linear equations) Such that all the constant terms are zero.
- (mathematics) In any of several technical senses uniform; scalable; having its behavior or form determined by, or the same as, its behavior on or form at a smaller component (of its domain of definition, of itself, etc.).
- (geometry) Of or relating to homogeneous coordinates.
- The function f(x,y)#61;x²#43;x²ʸ#43;y² is not homogeneous on all of #92;mathbb#123;R#125;² because f(2,2)#61;16#92;neq 2ᵏ#42;3#61;2ᵏf(1,1) for any k, but f is homogeneous on the subspace of #92;mathbb#123;R#125;² spanned by (1,0) because f(#92;alphax,#92;alphay)#61;#92;alphax²#61;#92;alpha²f(x,y) for all (x,y)#92;in#92;operatorname#123;Span#125;#92;#123;(1,0)#92;#125;.
- (mathematical analysis, generalizing the case of polynomial functions, of a function f) Such that if each of f 's inputs are multiplied by the same scalar, f 's output is multiplied by the same scalar to some fixed power (called the degree of homogeneity or degree of f). (Formally and more generally, of a partial function f between vector spaces whose domain is a linear cone) Satisfying the equality f(s mathbf x)=sᵏᶠ(
- (of a general differential equation) Homogeneous as a function of the dependent variable and its derivatives.
- all of the same or similar kind or nature