Journal & Issues

Volume 30 (2022): Issue 4 (December 2022)

Volume 30 (2022): Issue 3 (October 2022)

Volume 30 (2022): Issue 2 (July 2022)

Volume 30 (2022): Issue 1 (April 2022)

Volume 29 (2021): Issue 4 (December 2021)

Volume 29 (2021): Issue 3 (September 2021)

Volume 29 (2021): Issue 2 (July 2021)

Volume 29 (2021): Issue 1 (April 2021)

Volume 28 (2020): Issue 4 (December 2020)

Volume 28 (2020): Issue 3 (October 2020)

Volume 28 (2020): Issue 2 (July 2020)

Volume 28 (2020): Issue 1 (April 2020)

Volume 27 (2019): Issue 4 (December 2019)

Volume 27 (2019): Issue 3 (October 2019)

Volume 27 (2019): Issue 2 (July 2019)

Volume 27 (2019): Issue 1 (April 2019)

Volume 26 (2018): Issue 4 (December 2018)

Volume 26 (2018): Issue 3 (October 2018)

Volume 26 (2018): Issue 2 (July 2018)

Volume 26 (2018): Issue 1 (April 2018)

Volume 25 (2017): Issue 4 (December 2017)

Volume 25 (2017): Issue 3 (October 2017)

Volume 25 (2017): Issue 2 (July 2017)

Volume 25 (2017): Issue 1 (March 2017)

Volume 24 (2016): Issue 4 (December 2016)

Volume 24 (2016): Issue 3 (September 2016)

Volume 24 (2016): Issue 2 (June 2016)

Volume 24 (2016): Issue 1 (March 2016)

Volume 23 (2015): Issue 4 (December 2015)

Volume 23 (2015): Issue 3 (September 2015)

Volume 23 (2015): Issue 2 (June 2015)

Volume 23 (2015): Issue 1 (March 2015)

Volume 22 (2014): Issue 4 (December 2014)

Volume 22 (2014): Issue 3 (September 2014)

Volume 22 (2014): Issue 2 (June 2014)
Special Issue: 25 years of the Mizar Mathematical Library

Volume 22 (2014): Issue 1 (March 2014)

Volume 21 (2013): Issue 4 (December 2013)

Volume 21 (2013): Issue 3 (October 2013)

Volume 21 (2013): Issue 2 (June 2013)

Volume 21 (2013): Issue 1 (January 2013)

Volume 20 (2012): Issue 4 (December 2012)

Volume 20 (2012): Issue 3 (December 2012)

Volume 20 (2012): Issue 2 (December 2012)

Volume 20 (2012): Issue 1 (January 2012)

Volume 19 (2011): Issue 4 (January 2011)

Volume 19 (2011): Issue 3 (January 2011)

Volume 19 (2011): Issue 2 (January 2011)

Volume 19 (2011): Issue 1 (January 2011)

Volume 18 (2010): Issue 4 (January 2010)

Volume 18 (2010): Issue 3 (January 2010)

Volume 18 (2010): Issue 2 (January 2010)

Volume 18 (2010): Issue 1 (January 2010)

Volume 17 (2009): Issue 4 (January 2009)

Volume 17 (2009): Issue 3 (January 2009)

Volume 17 (2009): Issue 2 (January 2009)

Volume 17 (2009): Issue 1 (January 2009)

Volume 16 (2008): Issue 4 (January 2008)

Volume 16 (2008): Issue 3 (January 2008)

Volume 16 (2008): Issue 2 (January 2008)

Volume 16 (2008): Issue 1 (January 2008)

Volume 15 (2007): Issue 4 (January 2007)

Volume 15 (2007): Issue 3 (January 2007)

Volume 15 (2007): Issue 2 (January 2007)

Volume 15 (2007): Issue 1 (January 2007)

Volume 14 (2006): Issue 4 (January 2006)

Volume 14 (2006): Issue 3 (January 2006)

Volume 14 (2006): Issue 2 (January 2006)

Volume 14 (2006): Issue 1 (January 2006)

Journal Details
Format
Journal
eISSN
1898-9934
ISSN
1426-2630
First Published
09 Jun 2008
Publication timeframe
4 times per year
Languages
English

Search

Volume 18 (2010): Issue 3 (January 2010)

Journal Details
Format
Journal
eISSN
1898-9934
ISSN
1426-2630
First Published
09 Jun 2008
Publication timeframe
4 times per year
Languages
English

Search

0 Articles
Open Access

On Lp Space Formed by Real-Valued Partial Functions

Published Online: 05 Jan 2011
Page range: 159 - 169

Abstract

On <italic>L<sup>p</sup></italic> Space Formed by Real-Valued Partial Functions

This article is the continuation of [31]. We define the set of Lp integrable functions - the set of all partial functions whose absolute value raised to the p-th power is integrable. We show that Lp integrable functions form the Lp space. We also prove Minkowski's inequality, Hölder's inequality and that Lp space is Banach space ([15], [27]).

Open Access

Miscellaneous Facts about Open Functions and Continuous Functions

Published Online: 05 Jan 2011
Page range: 171 - 174

Abstract

Miscellaneous Facts about Open Functions and Continuous Functions

In this article we give definitions of open functions and continuous functions formulated in terms of "balls" of given topological spaces.

Open Access

On the Continuity of Some Functions

Published Online: 05 Jan 2011
Page range: 175 - 183

Abstract

On the Continuity of Some Functions

We prove that basic arithmetic operations preserve continuity of functions.

Open Access

The Geometric Interior in Real Linear Spaces

Published Online: 05 Jan 2011
Page range: 185 - 188

Abstract

The Geometric Interior in Real Linear Spaces

We introduce the notions of the geometric interior and the centre of mass for subsets of real linear spaces. We prove a number of theorems concerning these notions which are used in the theory of abstract simplicial complexes.

0 Articles
Open Access

On Lp Space Formed by Real-Valued Partial Functions

Published Online: 05 Jan 2011
Page range: 159 - 169

Abstract

On <italic>L<sup>p</sup></italic> Space Formed by Real-Valued Partial Functions

This article is the continuation of [31]. We define the set of Lp integrable functions - the set of all partial functions whose absolute value raised to the p-th power is integrable. We show that Lp integrable functions form the Lp space. We also prove Minkowski's inequality, Hölder's inequality and that Lp space is Banach space ([15], [27]).

Open Access

Miscellaneous Facts about Open Functions and Continuous Functions

Published Online: 05 Jan 2011
Page range: 171 - 174

Abstract

Miscellaneous Facts about Open Functions and Continuous Functions

In this article we give definitions of open functions and continuous functions formulated in terms of "balls" of given topological spaces.

Open Access

On the Continuity of Some Functions

Published Online: 05 Jan 2011
Page range: 175 - 183

Abstract

On the Continuity of Some Functions

We prove that basic arithmetic operations preserve continuity of functions.

Open Access

The Geometric Interior in Real Linear Spaces

Published Online: 05 Jan 2011
Page range: 185 - 188

Abstract

The Geometric Interior in Real Linear Spaces

We introduce the notions of the geometric interior and the centre of mass for subsets of real linear spaces. We prove a number of theorems concerning these notions which are used in the theory of abstract simplicial complexes.