dry measures - translation to ολλανδικά
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dry measures - translation to ολλανδικά

MEASURE OR PROBABILITY DISTRIBUTION WHOSE SUPPORT HAS ZERO LEBESGUE (OR OTHER) MEASURE
Singular measures; Mutually Singular measures

dry measures      
droogtemeting
dry measure         
UNIT OF VOLUME FOR THINGS WHICH ARE NOT FLUIDS
Struck measure; Heaped measure; Heaping measure; Corn measure; Dry volume; Strickle; Dry capacity; Dry pint
droog maatstelsel
dry clean only         
  • A dry-cleaner in East Germany, 1975
  • groups]] bind water, leading to swelling of the fabric and leading to wrinkling, which is minimized when these materials are treated with tetrachloroethylene or other dry cleaning solvents.
  • Italian dry cleaning machine used in France in the 1960s
  • Many dry cleaners place cleaned clothes inside thin clear plastic garment bags.
  • Series 3 dry cleaning machine with PLC control. Manufacturer: BÖWE Textile Cleaning; Germany.
  • A modern dry cleaning machine with touchscreen and SPS control. Manufacturer: EazyClean, type EC124. Photo taken prior to installation.
  • Solvent reprocessing machinery (Germany)
  • A Firbimatic Saver Series. This machine uses activated clay filtration instead of distillation. It uses much less energy than conventional methods.
  • [[Perchloroethylene]] is the main solvent used in dry cleaning
  • A modern dry cleaning machine for use with various solvents
CLEANING OF FABRICS IN NON-AQUEOUS SOLVENTS
Dry Cleaning Industry; Dry clean; Dry Cleaning; Dry cleaner; Drycleaning; Drycleaner; Dry cleaners; Dry-cleaning; Dry clean only; Dryclean; Dry-cleaned; Dry cleaning bag; Dry-cleaning solvent; Jean Baptiste Jolly; Dry-cleaning shop; Dry cleaning solvent
kledingstuk dat alleen maar met chemische middelen gereinigd mag worden (niet met water), zoals bezine, petroleum; slechts schoonmaken met chemische reinigingsmiddelen

Ορισμός

dry cleaner
(dry cleaners)
A dry cleaner or a dry cleaner's is a shop where things can be dry-cleaned.
N-COUNT

Βικιπαίδεια

Singular measure

In mathematics, two positive (or signed or complex) measures μ {\displaystyle \mu } and ν {\displaystyle \nu } defined on a measurable space ( Ω , Σ ) {\displaystyle (\Omega ,\Sigma )} are called singular if there exist two disjoint measurable sets A , B Σ {\displaystyle A,B\in \Sigma } whose union is Ω {\displaystyle \Omega } such that μ {\displaystyle \mu } is zero on all measurable subsets of B {\displaystyle B} while ν {\displaystyle \nu } is zero on all measurable subsets of A . {\displaystyle A.} This is denoted by μ ν . {\displaystyle \mu \perp \nu .}

A refined form of Lebesgue's decomposition theorem decomposes a singular measure into a singular continuous measure and a discrete measure. See below for examples.