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Forty-four cosmonauts participating in 28 main long-term (73-438 days) missions on the Mirorbital station performed functional tests with graded physical exercise using a bicycle ergometer.
      
Age-Related Changes in Turn-Amplitude Characteristics of the EMG Recorded during Graded Isometric Contraction
      
Basic parameters of hemodynamics and gas exchange were measured during a graded exercise test.
      
Gas exchange, ventilatory control, and central hemodynamics during graded exercise were analyzed in 85 subjects, including 32 healthy subjects and 53 CHD patients.
      
In the two series of the study, 45 healthy male volunteers were examined using models of emotional tension and acute graded hypoxia.
      
A graded isometric exercise changed the functional state of the SAS in a manner dependent on the initial autonomic tone, baseline excretion of catecholamines, and sex.
      
Changes in autonomic response and resistance to acute graded hypoxia during intermittent hypoxic training
      
Peripheral circulation in the hand during natural ontogeny and under the conditions of prolonged graded traction
      
We study the growth in the number of dimensions dn of the homogeneous component of a graded algebra with a finite number of defining relations and generators for the Poincaré series Σdnxn.
      
To each graded algebra R with a finite number of generators we associate the series T(R, z) = ∑dnzn, where dn is the dimension of the homogeneous component of R.
      
The paper deals with a minimal model, in the Sullivan sense, of a simply connected space, as well as with homotopic groups of models, and demonstrates that they form a graded Lie algebra.
      
Functions of noncommuting operators that generate a graded Lie algebra
      
Irreducible graded modules over graded Lie algebras
      
Algebraic properties of functional matrices arising in the constuction of graded Padé approximations are established.
      
However, if we restrict ourselves to the class of graded PI-algebras generated by their components of degree one, then there exist infinitely many varieties for each of which a similar formula is valid.
      
Singular point perturbation of an odd operator in ?2-Graded space
      
Such models are considered in the class of odd self-adjoint operators in ?2-graded Pontryagin space.
      
We describe odd self-adjoint extensions of odd symmetric operators with deficiency indices (1,1) in ?2-graded Pontryagin space and squares of such extensions using Krein's formula for the resolvent.
      
From a finite oriented graph Γ, finite-dimensional graded nilpotent Lie rings
      
From a finite oriented graph Γ, finite-dimensional graded nilpotent Lie rings
      
 

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