quasi-steady operation - définition. Qu'est-ce que quasi-steady operation
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Qu'est-ce (qui) est quasi-steady operation - définition

STATE OF A SYSTEM OR A PROCESS IN WHICH THE VARIABLES WHICH DEFINE THE BEHAVIOR OF THE SYSTEM OR THE PROCESS ARE UNCHANGING IN TIME
Steady-state condition; Steady State; Steady State (Thermodynamics); Steady-state; Steady state concentration; Steady state process

Filomina Clarice Steady         
PROFESSOR OF AFRICAN AND GENDER STUDIES
Draft:Filomena Chioma Steady; Draft:Filomina Clarice Steady; Filomina Chioma Steady; Filomena Chioma Steady; Filomena Steady
Filomena Clarice Steady (previously Filomina Chioma Steady) is a US-based Sierra Leonean author and academic who specializes in the intersectionality of racism and sexism.
Quasi-market         
TYPE OF EXCHANGE SYSTEM
Quasi market
Quasi-markets, are markets which can be supervised and organisationally designed that are intended to create greater desire and more efficiency in comparison to conventional delivery systems, while supporting more accessibility, stability and impartiality than traditional markets. Quasi-markets also can be referred to as internal or planned markets.
Quasi-constitutionality         
CANADIAN TERM FOR A LAW THAT OVERRIDES REGULAR LAWS BUT IS NOT PART OF THE CONSTITUTION
Quasi-constitutionality (Canada); Quasi-constitutional; Quasi-consitutionality
In Canada, the term quasi-constitutional is used for laws which remain paramount even when subsequent statutes, which contradict them, are enacted by the same legislature. This is the reverse of the normal practice, under which newer laws trump any contradictory provisions in any older statute.

Wikipédia

Steady state

In systems theory, a system or a process is in a steady state if the variables (called state variables) which define the behavior of the system or the process are unchanging in time. In continuous time, this means that for those properties p of the system, the partial derivative with respect to time is zero and remains so:

p t = 0 for all present and future  t . {\displaystyle {\frac {\partial p}{\partial t}}=0\quad {\text{for all present and future }}t.}

In discrete time, it means that the first difference of each property is zero and remains so:

p t p t 1 = 0 for all present and future  t . {\displaystyle p_{t}-p_{t-1}=0\quad {\text{for all present and future }}t.}

The concept of a steady state has relevance in many fields, in particular thermodynamics, economics, and engineering. If a system is in a steady state, then the recently observed behavior of the system will continue into the future. In stochastic systems, the probabilities that various states will be repeated will remain constant. See for example Linear difference equation#Conversion to homogeneous form for the derivation of the steady state.

In many systems, a steady state is not achieved until some time after the system is started or initiated. This initial situation is often identified as a transient state, start-up or warm-up period. For example, while the flow of fluid through a tube or electricity through a network could be in a steady state because there is a constant flow of fluid or electricity, a tank or capacitor being drained or filled with fluid is a system in transient state, because its volume of fluid changes with time.

Often, a steady state is approached asymptotically. An unstable system is one that diverges from the steady state. See for example Linear difference equation#Stability.

In chemistry, a steady state is a more general situation than dynamic equilibrium. While a dynamic equilibrium occurs when two or more reversible processes occur at the same rate, and such a system can be said to be in a steady state, a system that is in a steady state may not necessarily be in a state of dynamic equilibrium, because some of the processes involved are not reversible.