Примери за използване на Linear space на Английски и техните преводи на Български
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The set of real numbers form a linear space.
If the image set entirely covers the second linear space then solutions exist independently on the given data.
Degree of the denominator is a real linear space.
A real or complex linear space endowed with a norm is a normed space. .
Is a complete normed linear space.
The linear space contains finite number of mutually connected points, whose finity is defined by their coordinates.
A Banach space is a complete normed linear space.
For the case of a finite-dimensional real linear space these are infinite systems whose adjoint cone is topologically closed.
Under his guidance she worked on integral equations studying infinite dimensional linear spaces.
He effectively defines the free linear space which they generate;
However, the restrictions of our lives cause the existing human communities to behave as linear spaces.
Banach proved a number of fundamental results on normed linear spaces, and many important theorems are today named after him.
However, any outside signal will cause this spherical space to collapse back to the linear space of our“person”.
In mathematics, a vector space(or linear space) is a collection of objects(called vectors) that, informally speaking, may be scaled and added.
Its elements are transformed into vectors of another linear space, in which data is assigned.'.
The principles of a theory of measure of plane and curved surfaces, and more generally of two ormore dimensional varieties embedded in a linear space.
If this is not the case(i.e. the image set is a linear, closed subspace in the second linear space) then necessary and sufficient conditions are placed on the data set so that the problem has solutions.
This might not appeal to you if you like a vintage or rustic look, butthe clean lines of a flat-top range are hard to beat if you value linear spaces.
In opposite, when the number of connected points in a linear space grows to infinity, this transforms the space into spherical one, because each action will cause infinite number of reflections over the acted point.
Speaking about the last,I have to say that according to my interpretation of the Universe only the linear spaces can be regarded as“systems”.
There is n-number of possible orders in a linear space, but the resulting vector of time is always one-dimensional, because only in this way the differences between the points can exist as uniform space:“that” space. .
For the linear case he considered a linear transformation acting on the vectors of a linear space(in which the solution is to be found).
The topics he studied included representations of Grassmann manifolds on linear spaces, invariants of composite surfaces in higher space, and studies of the singularities forced on a surface under the condition that it has contact with a prescribed order with a given curve.
Where the aj are real numbers, defines addition and multiplication by real numbers[in what is now the usual way] andformally proves the linear space properties for these operations….
Specifically, Thorup says:We present a general deterministic linear space reduction from priority queues to sorting implying that if we can sort up to n keys in S(n) time per key, then there is a priority queue supporting delete and insert in O(S(n)) time and find-min in constant time.
However, because the organism itself interacts with other organisms and other spaces, this spherical space collapses back to a functional discrete linear space of the organism's“live”.
Here I will only mention, that a personal immortality will be possible only when all people are connected with each other,causing the linear space of our persons to disappear, eliminating the one-dimensional time of our mortal lives.
A relation with another space, spherical or linear, will cause the points of the sphere to get coordinates transforming the spherical space into a subset of linear space.
Linear time and space.
It has no idea about linear time and space.