It is a vector space with a quasi norm instead of a norm. A quasi norm is a variation of a norm which follows all the norm axioms except for the triangle inequality where we have x+y< or = K(x+y)for some K>1
dothegardening <-- no spaces
"Linear algebra is a branch of mathematics that studies vector spaces, also called linear spaces, along with linear functions that input one vector and output another." (from Wikipedia)
A static load is time independent. A dynamic load is time dependent and for which inertial effects cannot be ignored. A quasi-static load is time dependent but is "slow" enough such that inertial effects can be ignored. So, when you ignore it? Let's not beat around the bushes and find a testing STANDARD for example ISO 527-1:2012, Chpt. 3.9 where 1mm/min traction testing speed is considered STATIC. Any other values?
Varchar cuts off trailing spaces if given a shorter word than its declared length, while char does not. Char will pad spaces after it if given a shorter word.
They feel for the pine trees that pine there are no spaces.
Joseph Diestel has written: 'The metric theory of tensor products' -- subject(s): Banach spaces, Tensor products 'Sequences and series in Banach spaces' -- subject(s): Banach spaces, Sequences (Mathematics), Series 'Geometry of Banach spaces' -- subject(s): Banach spaces, Vector-valued measures
Bernard Beauzamy has written: 'Introduction to Banach spaces and their geometry' -- subject(s): Banach spaces
A. Favini has written: 'Differential Equations in Banach Spaces' -- subject(s): Differential equations, Congresses, Banach spaces
Neil E. Gretsky has written: 'Representation theorems on Banach function spaces' -- subject(s): Banach spaces
Ehrhard Behrends has written: 'M-structure and the Banach-Stone theorem' -- subject(s): Banach spaces, Banach-Stone theorem, M-structure
A. A. Tolstonogov has written: 'Differential inclusions in a banach space' -- subject(s): Banach spaces, Differential inclusions
Michio Nagumo has written: 'Introduction to the theory of Banach space' -- subject(s): Banach spaces
Marta Alexandra Pojar has written: 'Extensions of differentiable functional calculus for operators in Banach spaces' -- subject(s): Differential calculus, Linear operators, Banach spaces
Roeland Peter Buitelaar has written: 'The method of averaging in Banach spaces'
Grahame Bennett has written: 'Factorizing the classical inequalities' -- subject(s): Normed linear spaces, Inequalities (Mathematics), Banach spaces
Stefan Banach is the inventor of Banach algebra.
R. A. Ryan has written: 'Dunford-Pettis properties' -- subject(s): Banach spaces