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description Publicationkeyboard_double_arrow_right Article 2021 HungaryGábor Hamza;Gábor Hamza;handle: 10831/69074
Hamza Gábor a Magyar Tudományos Akadémia rendes tagja Polgári Szemlében közölt történelmi arcképcsarnokának újabb állomása James Bryce munkásságát veszi górcső alá.
Polgári szemle arrow_drop_down ELTE Digital Institutional Repository (EDIT)Article . 2021Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Article 2015 HungaryZoltán András Szabó;Zoltán András Szabó;handle: 10831/75366
add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Part of book or chapter of book 2018 HungaryAmbrus, István;Ambrus, István;handle: 10831/58037
ELTE Digital Institu... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Part of book or chapter of book . 2018Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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For further information contact us at helpdesk@openaire.eudescription Publicationkeyboard_double_arrow_right Article 2019 HungarySpringer Science and Business Media LLC Zoltán Buczolich; Bruce Hanson; Balázs Maga; Gáspár Vértesy;Zoltán Buczolich; Bruce Hanson; Balázs Maga; Gáspár Vértesy;handle: 10831/49089
Suppose $${\Lambda}$$ is a discrete infinite set of nonnegative real numbers. We say that $${\Lambda}$$ is type 1 if the series $$s(x)=\sum\nolimits_{\lambda\in\Lambda}f(x+\lambda)$$ satisfies a “zero-one” law. This means that for any non-negative measurable $$f \colon \mathbb{R} \to [0,+ {\infty})$$ either the convergence set $$C(f, {\Lambda})=\{x: s(x)<+ {\infty} \}= \mathbb{R}$$ modulo sets of Lebesgue zero, or its complement the divergence set $$D(f, {\Lambda})=\{x: s(x)=+ {\infty} \}= \mathbb{R}$$ modulo sets of measure zero. If $${\Lambda}$$ is not type 1 we say that $${\Lambda}$$ is type 2. The exact characterization of type 1 and type 2 sets is not known. In this paper we continue our study of the properties of type 1 and 2 sets. We discuss sub and supersets of type 1 and 2 sets and give a complete and simple characterization of a subclass of dyadic type 1 sets. We discuss the existence of type 1 sets containing infinitely many elements independent over the rationals. Finally, we consider unions and Minkowski sums of type 1 and 2 sets.
ELTE Digital Institu... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Article . 2019Data sources: ELTE Digital Institutional Repository (EDIT)Acta Mathematica HungaricaArticle . 2019License: http://www.springer.com/tdmData sources: Crossrefadd ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Part of book or chapter of book 2020 HungaryMagyar Nyelvtudományi Társaság Dezső Juhász;Dezső Juhász;doi: 10.26546/4892373.4
handle: 10831/50553 , 10831/50555
ELTE Digital Institu... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Part of book or chapter of book . 2020Data sources: ELTE Digital Institutional Repository (EDIT)ELTE Digital Institutional Repository (EDIT)Part of book or chapter of book . 2020Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Article 2019 HungaryWiley József Kóbori;József Kóbori;handle: 10831/46347
Astronomische Nachri... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Article . 2019Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Article 2018 HungaryMaróti, Orsolya;Maróti, Orsolya;handle: 10831/44471
add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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For further information contact us at helpdesk@openaire.eudescription Publicationkeyboard_double_arrow_right Article 2017 HungaryKépessy, Imre;Képessy, Imre;handle: 10831/56861
add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
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For further information contact us at helpdesk@openaire.eudescription Publicationkeyboard_double_arrow_right Article 2019 Hungary EnglishThe Royal Society Gábor Horváth; Ádám Pereszlényi; Susanne Åkesson; György Kriska;Gábor Horváth; Ádám Pereszlényi; Susanne Åkesson; György Kriska;Bodypainting is widespread in African, Australian and Papua New Guinean indigenous communities. Many bodypaintings use white or bright yellow/grey/beige stripes on brown skin. Where the majority of people using bodypainting presently live, blood-sucking horseflies are abundant, and they frequently attack the naked brown regions of the human body surface with the risk of transmitting the pathogens of dangerous diseases. Since horseflies are deterred by the black and white stripes of zebras, we hypothesized that white-striped paintings on dark brown human bodies have a similar effect. In a field experiment in Hungary, we tested this hypothesis. We show that the attractiveness to horseflies of a dark brown human body model significantly decreases, if it is painted with the white stripes that are used in bodypaintings. Our brown human model was 10 times more attractive to horseflies than the white-striped brown model, and a beige model, which was used as a control, attracted two times more horseflies than the striped brown model. Thus, white-striped bodypaintings, such as those used by African and Australian people, may serve to deter horseflies, which is an advantageous byproduct of these bodypaintings that could lead to reduced irritation and disease transmission by these blood-sucking insects.
ELTE Digital Institu... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Article . 2019Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Article 2022 HungaryBuda, Attila;Buda, Attila;handle: 10831/85961
add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Article 2021 HungaryGábor Hamza;Gábor Hamza;handle: 10831/69074
Hamza Gábor a Magyar Tudományos Akadémia rendes tagja Polgári Szemlében közölt történelmi arcképcsarnokának újabb állomása James Bryce munkásságát veszi górcső alá.
Polgári szemle arrow_drop_down ELTE Digital Institutional Repository (EDIT)Article . 2021Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Article 2015 HungaryZoltán András Szabó;Zoltán András Szabó;handle: 10831/75366
add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
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For further information contact us at helpdesk@openaire.eu0 citations 0 popularity Average influence Average impulse Average Powered by BIP!
description Publicationkeyboard_double_arrow_right Part of book or chapter of book 2018 HungaryAmbrus, István;Ambrus, István;handle: 10831/58037
ELTE Digital Institu... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Part of book or chapter of book . 2018Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.Do the share buttons not appear? Please make sure, any blocking addon is disabled, and then reload the page.All Research productsarrow_drop_down <script type="text/javascript"> <!-- document.write('<div id="oa_widget"></div>'); document.write('<script type="text/javascript" src="https://www.openaire.eu/index.php?option=com_openaire&view=widget&format=raw&projectId=10831/58037&type=result"></script>'); --> </script>
For further information contact us at helpdesk@openaire.eudescription Publicationkeyboard_double_arrow_right Article 2019 HungarySpringer Science and Business Media LLC Zoltán Buczolich; Bruce Hanson; Balázs Maga; Gáspár Vértesy;Zoltán Buczolich; Bruce Hanson; Balázs Maga; Gáspár Vértesy;handle: 10831/49089
Suppose $${\Lambda}$$ is a discrete infinite set of nonnegative real numbers. We say that $${\Lambda}$$ is type 1 if the series $$s(x)=\sum\nolimits_{\lambda\in\Lambda}f(x+\lambda)$$ satisfies a “zero-one” law. This means that for any non-negative measurable $$f \colon \mathbb{R} \to [0,+ {\infty})$$ either the convergence set $$C(f, {\Lambda})=\{x: s(x)<+ {\infty} \}= \mathbb{R}$$ modulo sets of Lebesgue zero, or its complement the divergence set $$D(f, {\Lambda})=\{x: s(x)=+ {\infty} \}= \mathbb{R}$$ modulo sets of measure zero. If $${\Lambda}$$ is not type 1 we say that $${\Lambda}$$ is type 2. The exact characterization of type 1 and type 2 sets is not known. In this paper we continue our study of the properties of type 1 and 2 sets. We discuss sub and supersets of type 1 and 2 sets and give a complete and simple characterization of a subclass of dyadic type 1 sets. We discuss the existence of type 1 sets containing infinitely many elements independent over the rationals. Finally, we consider unions and Minkowski sums of type 1 and 2 sets.
ELTE Digital Institu... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Article . 2019Data sources: ELTE Digital Institutional Repository (EDIT)Acta Mathematica HungaricaArticle . 2019License: http://www.springer.com/tdmData sources: Crossrefadd ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
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For further information contact us at helpdesk@openaire.eu0 citations 0 popularity Average influence Average impulse Average Powered by BIP!
description Publicationkeyboard_double_arrow_right Part of book or chapter of book 2020 HungaryMagyar Nyelvtudományi Társaság Dezső Juhász;Dezső Juhász;doi: 10.26546/4892373.4
handle: 10831/50553 , 10831/50555
ELTE Digital Institu... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Part of book or chapter of book . 2020Data sources: ELTE Digital Institutional Repository (EDIT)ELTE Digital Institutional Repository (EDIT)Part of book or chapter of book . 2020Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.Do the share buttons not appear? Please make sure, any blocking addon is disabled, and then reload the page.All Research productsarrow_drop_down <script type="text/javascript"> <!-- document.write('<div id="oa_widget"></div>'); document.write('<script type="text/javascript" src="https://www.openaire.eu/index.php?option=com_openaire&view=widget&format=raw&projectId=10.26546/4892373.4&type=result"></script>'); --> </script>
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description Publicationkeyboard_double_arrow_right Article 2019 HungaryWiley József Kóbori;József Kóbori;handle: 10831/46347
Astronomische Nachri... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Article . 2019Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
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description Publicationkeyboard_double_arrow_right Article 2018 HungaryMaróti, Orsolya;Maróti, Orsolya;handle: 10831/44471
add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.Do the share buttons not appear? Please make sure, any blocking addon is disabled, and then reload the page.All Research productsarrow_drop_down <script type="text/javascript"> <!-- document.write('<div id="oa_widget"></div>'); document.write('<script type="text/javascript" src="https://www.openaire.eu/index.php?option=com_openaire&view=widget&format=raw&projectId=10831/44471&type=result"></script>'); --> </script>
For further information contact us at helpdesk@openaire.eudescription Publicationkeyboard_double_arrow_right Article 2017 HungaryKépessy, Imre;Képessy, Imre;handle: 10831/56861
add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.Do the share buttons not appear? Please make sure, any blocking addon is disabled, and then reload the page.All Research productsarrow_drop_down <script type="text/javascript"> <!-- document.write('<div id="oa_widget"></div>'); document.write('<script type="text/javascript" src="https://www.openaire.eu/index.php?option=com_openaire&view=widget&format=raw&projectId=10831/56861&type=result"></script>'); --> </script>
For further information contact us at helpdesk@openaire.eudescription Publicationkeyboard_double_arrow_right Article 2019 Hungary EnglishThe Royal Society Gábor Horváth; Ádám Pereszlényi; Susanne Åkesson; György Kriska;Gábor Horváth; Ádám Pereszlényi; Susanne Åkesson; György Kriska;Bodypainting is widespread in African, Australian and Papua New Guinean indigenous communities. Many bodypaintings use white or bright yellow/grey/beige stripes on brown skin. Where the majority of people using bodypainting presently live, blood-sucking horseflies are abundant, and they frequently attack the naked brown regions of the human body surface with the risk of transmitting the pathogens of dangerous diseases. Since horseflies are deterred by the black and white stripes of zebras, we hypothesized that white-striped paintings on dark brown human bodies have a similar effect. In a field experiment in Hungary, we tested this hypothesis. We show that the attractiveness to horseflies of a dark brown human body model significantly decreases, if it is painted with the white stripes that are used in bodypaintings. Our brown human model was 10 times more attractive to horseflies than the white-striped brown model, and a beige model, which was used as a control, attracted two times more horseflies than the striped brown model. Thus, white-striped bodypaintings, such as those used by African and Australian people, may serve to deter horseflies, which is an advantageous byproduct of these bodypaintings that could lead to reduced irritation and disease transmission by these blood-sucking insects.
ELTE Digital Institu... arrow_drop_down ELTE Digital Institutional Repository (EDIT)Article . 2019Data sources: ELTE Digital Institutional Repository (EDIT)add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.Do the share buttons not appear? Please make sure, any blocking addon is disabled, and then reload the page.All Research productsarrow_drop_down <script type="text/javascript"> <!-- document.write('<div id="oa_widget"></div>'); document.write('<script type="text/javascript" src="https://www.openaire.eu/index.php?option=com_openaire&view=widget&format=raw&projectId=10.1098/rsos.181325&type=result"></script>'); --> </script>
For further information contact us at helpdesk@openaire.eu9 citations 9 popularity Average influence Average impulse Average Powered by BIP!
description Publicationkeyboard_double_arrow_right Article 2022 HungaryBuda, Attila;Buda, Attila;handle: 10831/85961
add ClaimPlease grant OpenAIRE to access and update your ORCID works.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.This Research product is the result of merged Research products in OpenAIRE.
You have already added works in your ORCID record related to the merged Research product.Do the share buttons not appear? Please make sure, any blocking addon is disabled, and then reload the page.All Research productsarrow_drop_down <script type="text/javascript"> <!-- document.write('<div id="oa_widget"></div>'); document.write('<script type="text/javascript" src="https://www.openaire.eu/index.php?option=com_openaire&view=widget&format=raw&projectId=10831/85961&type=result"></script>'); --> </script>
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