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  1. SYS0313189
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    $a 000846164900001 $2 CCC
    014
      
    $a 000846164900001 $2 WOS CC. SCIE
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    $a 2-s2.0-85137320844 $2 SCOPUS
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    $a 10.3390/app12168204 $2 DOI
    035
      
    $a biblio/510560 $2 CREPC2
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    $a 20220919d2022 m y slo 03 ba
    101
    0-
    $a eng
    102
      
    $a CH
    200
    1-
    $a Assessment of the mass and surface area of the scots pine (Pinus sylvestris L.) needles $f Monika Sporek, Kazimierz Sporek ... [et al.]
    330
      
    $a The assessment of the surface area of all leaves from a tree crown is regarded as one of the key parameters in scaling ecophysiological processes, such as growth, carbon budget, and water management. The purpose of this study was to investigate the variation of the mass and surface area of Scots pine needles, obtained from trees growing in the same habitat conditions but at different stock densities, therefore occupying different biosocial positions. The mass of needles and the leaf area index (LAI) were determined for an even-aged 33-year-old Scots pine stand located at a fresh mixed coniferous forest site in southwest Poland (50 320 N; 17 420 E). The needles, collected from all the sample trees, were subjected to a biometric analysis to determine the total mass of needles from each tree, the mass of 1000 needle pairs, the number of needles per crown, and the needle length distribution. Based on the actual measurements, we derived allometric equations for finding the fresh mass (FMN) and the surface area of the needles (SN), using the diameter at breast height (DBH) as an independent variable. The relationships between the mass of the needles and the DBH were significant (p < 0.0001), and so were those between the surface area of the needles and the DBH (p < 0.001). The fresh mass of needles for the tree stands varied from 6458 kg ha􀀀1 to 11,102 kg ha􀀀1. The LAI was in the range of 3.2 to 5.4 m2 m􀀀2. The mean value of the LAI for the Scots pine stand was 4 m2 m􀀀2. Further studies are required and more algorithms need to be developed for the quantitative assessment of the LAI in Scots pine trees, using a larger number of sample trees with more varied biometric features.
    463
    -1
    $1 001 umb_un_cat*0313317 $1 011 $a 2076-3417 $1 200 1 $a Applied Sciences $v Vol. 12, no. 16 (2022), pp. [1-13] $1 210 $a Basel $c Multidisciplinary Digital Publishing Institute $d 2022
    606
    0-
    $3 umb_un_auth*0185448 $a ihly
    606
    0-
    $3 umb_un_auth*0214093 $a borovica lesná (Pinus Sylvestris L.)
    606
    0-
    $3 umb_un_auth*0153873 $a laboratórne merania
    608
      
    $3 umb_un_auth*0273282 $a články $X journal articles
    700
    -1
    $3 umb_un_auth*0291884 $a Sporek $b Monika $4 070 $9 20
    701
    -1
    $3 umb_un_auth*0294676 $a Sporek $b Kazimierz $4 070 $9 20
    701
    -1
    $3 umb_un_auth*0097922 $a Stebila $b Ján $f 1979- $p UMBFP07 $9 15 $4 070 $T Katedra techniky a technológií
    701
    -1
    $3 umb_un_auth*0140697 $a Kučerka $b Martin $f 1980- $p UMBFP07 $9 15 $4 070 $T Katedra techniky a technológií
    701
    -1
    $3 umb_un_auth*0280117 $a Kminiak $b Richard $4 070 $9 15
    701
    -1
    $3 umb_un_auth*0294677 $a Lubis $b Muhammad Adly Rahandi $4 070 $9 15
    801
      
    $a SK $b BB301 $g AACR2 $9 unimarc sk
    856
      
    $u https://www.mdpi.com/2076-3417/12/16/8204 $a Link na zdrojový dokument
    T85
      
    $x existuji fulltexy
  2. SYS0307300
    LBL
      
    -----naa--22--------450-
    005
      
    20240306131651.4
    014
      
    $a 000770767700001 $2 WOS CC. SCIE
    014
      
    $a 000770767700001 $2 CCC
    014
      
    $a 2-s2.0-85126752199 $2 SCOPUS
    017
    70
    $a 10.1007/s00012-022-00769-2 $2 DOI
    035
      
    $a biblio/473831 $2 CREPC2
    100
      
    $a 20220413d2022 m y slo 03 ba
    101
    0-
    $a eng
    102
      
    $a CH
    200
    1-
    $a Canonical extensions of lattices are more than perfect $f Andrew P. K. Craig, Maria J. Gouveia, Miroslav Haviar
    330
      
    $a In a paper published in 2015, we introduced TiRS graphs and TiRS frames to create a new natural setting for duals of canonical exten sions of lattices. Here, we firstly introduce morphisms of TiRS structures and put our correspondence between TiRS graphs and TiRS frames into a full categorical framework. We then answer Problem 2 from our 2015 paper by characterising the perfect lattices that are dual to TiRS frames (and hence TiRS graphs). We introduce a new subclass of perfect lattices called PTi lattices and show that the canonical extensions of lattices are PTi lattices, and so are ‘more’ than just perfect lattices. We illustrate the correspondences between classes of our newly-described PTi lattices and classes of TiRS graphs by examples. We conclude by outlining a direction for future research.
    463
    -1
    $1 001 umb_un_cat*0307680 $1 011 $a 0002-5240 $1 011 $a 1420-8911 $1 200 1 $a Algebra Universalis $v Vol. 83, no. 2 (2022), pp. [1-17] $1 210 $a Basel $c Springer Nature Switzerland AG $d 2022
    606
    0-
    $3 umb_un_auth*0121507 $a kanonické rozšírenia
    606
    0-
    $3 umb_un_auth*0036218 $a matematika $X mathematics
    608
      
    $3 umb_un_auth*0273282 $a články $X journal articles
    700
    -1
    $3 umb_un_auth*0226852 $a Craig $b Andrew, P. K. $4 070 $9 34
    701
    -1
    $3 umb_un_auth*0183298 $a Gouveia $b Maria Joao $4 070 $9 33
    701
    -0
    $a Haviar $b Miroslav $p UMBFP10 $4 070 $9 33 $3 umb_un_auth*0002686 $f 1965- $T Katedra matematiky
    801
      
    $a SK $b BB301 $g AACR2 $9 unimarc sk
    856
      
    $u https://link.springer.com/article/10.1007/s00012-022-00769-2 $a Link na plný text
    T85
      
    $x existuji fulltexy
  3. SYS0084375
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    00235nx^^^22001093^^450
    005
      
    20250831073317.0
    035
      
    $a person/80052 $2 CREPC2
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    $a https://orcid.org/0000-0003-1327-904X $2 ORCID
    100
      
    $a 20050401asloy0103 ba
    120
      
    $a a
    152
      
    $a AACR2
    200
    -1
    $a Považanová $b Mariana $f 1975-
    400
    -1
    $a Kolláriková $b Mariana
    801
    -0
    $a SK $b BB301
  4. SYS0097793
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    00229nx^^^22001093^^450
    005
      
    20250928073400.9
    035
      
    $a person/89762 $2 CREPC2
    035
      
    $a https://orcid.org/0000-0002-4139-0872 $2 ORCID
    100
      
    $a 20050512asloy0103 ba
    120
      
    $a b
    152
      
    $a AACR2
    200
    -1
    $a Tomaškin $b Ján $f 1963-
    801
    -0
    $a SK $b BB301

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