Results 221 to 230 of about 731,823 (276)
The structure of health in Europe: The relationships between morbidity, functional limitation, and subjective health [PDF]
Aija Duntava, Ilkka Henrik Mäkinen
exaly +2 more sources
Higher patient activation is associated with lower odds of functional limitation in older adults with chronic diseases [PDF]
Ji Won Lee, Junxin Li, Sarah L Szanton
exaly +2 more sources
The impact of multimorbidity and functional limitation on quality of life in patients with heart failure: A multi‐site study [PDF]
Sheila M Manemann +2 more
exaly +2 more sources
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Limits of Liouvillian Functions
Proceedings of the London Mathematical Society, 1996zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +2 more sources
2009
There are several reasonable definitions for the limit of a sequence of functions. Clearly the entries of the sequence should approximate the limit function f to greater and greater accuracy in some sense. But there are different ways of measuring the accuracy of an approximation, depending on the problem.
Kenneth R. Davidson, Allan P. Donsig
+4 more sources
There are several reasonable definitions for the limit of a sequence of functions. Clearly the entries of the sequence should approximate the limit function f to greater and greater accuracy in some sense. But there are different ways of measuring the accuracy of an approximation, depending on the problem.
Kenneth R. Davidson, Allan P. Donsig
+4 more sources
2015
The concept of a limit of a function is introduced and theorems proved which assist in the calculation of such limits where they exist. The concept is then modified to give one-sided limits and infinite limits.
Charles H. C. Little +2 more
+4 more sources
The concept of a limit of a function is introduced and theorems proved which assist in the calculation of such limits where they exist. The concept is then modified to give one-sided limits and infinite limits.
Charles H. C. Little +2 more
+4 more sources
2013
Now that we are familiar with the real numbers, we can better understand some basic concepts of analysis: limits, convergence, and continuity. In particular, the absence of gaps in \(\mathbb{R}\) explains the absence of gaps in the graph of any continuous function.
Sergiy Klymchuk, Susan Staples
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Now that we are familiar with the real numbers, we can better understand some basic concepts of analysis: limits, convergence, and continuity. In particular, the absence of gaps in \(\mathbb{R}\) explains the absence of gaps in the graph of any continuous function.
Sergiy Klymchuk, Susan Staples
openaire +2 more sources
The Generalized Limit of a Function
Proceedings of the London Mathematical Society, 1942Not ...
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1996
Abstract The number of primes less than n is a function 1r(n) of the integer n. When a value of n is given, the value 1r(n) is determined, even though no algebraic expression for computing it is known. The area of a triangle is a function of the lengths of its three sides; it varies as the lengths of the sides vary and is determined ...
Richard Courant, Herbert Robbins
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Abstract The number of primes less than n is a function 1r(n) of the integer n. When a value of n is given, the value 1r(n) is determined, even though no algebraic expression for computing it is known. The area of a triangle is a function of the lengths of its three sides; it varies as the lengths of the sides vary and is determined ...
Richard Courant, Herbert Robbins
openaire +1 more source
Objectives. To determine prevalence and prevalence ratio of functional limitation amongst older people with combined chronic diseases and co-morbid depressive symptoms compared with older people with either chronic disease or depressive symptoms alone ...
Noran Naqiah Hairi +2 more
exaly +2 more sources

