See main article at Function space, especially the functional analysis section.

He is best known for his work in functional analysis, statistics and probability.

The second most used technique in this field is generating functional analysis.

In addition, the book highlights several recent areas of functional analysis research for common clinical problems.

He is known for his contributions to operator theory and functional analysis.

However, research is indicating that functional analysis done in a natural environment will yield similar or better results.

They are studied in greater detail using the methods of functional analysis, see below.

Consequently, the dual space is an important concept in the study of functional analysis.

The creature shown in the film does not stand up well to functional analysis."

There are several advantages to using functional analysis over traditional assessment methods.

We may study this linear operator in the context of functional analysis.

Examples that extend these themes are common in functional analysis.

The first chapter sets the stage for this work, a functional analysis of verbal behavior.

It is an important tool in topology and functional analysis.

During this time he began transition to functional analysis.

This is a core in the functional analysis process.

In order to deal with these issues, Merton believed that there must be levels of functional analysis.

June 1941) is a French mathematician working on functional analysis.

An excellent introduction to the subject, accessible for those with a knowledge of basic functional analysis.

Kurepa's most important results were in functional analysis and operator theory.

Later in his career his interests turned more towards functional analysis.

There, the court developed the "pragmatic and functional analysis" to determine which standard of review to use.

Therefore functional analysis of the mind alone will always leave us with the mind-body problem which cannot be solved.

His research interests in mathematics included topology and functional analysis.

As such, it has major implications for functional analysis and the calculus of variations.