Encyclopaedia of Mathematics, Supplement III

Abhyankar, Shreeram S.; Абрамов, Вадим Олексійович; Ádem, Alejandro; Aizenberg, L A; Albeverio, Sergio; Alías, Luís J.; Andréka, H.; Apanasov, Boris; Assani, Idris; Atanassov, K.; Axler, Sheldon; Bagchi, Asoke K; Balachandran, K.; Bapat, R.B.; Bardos, Claude; Bartsch, Thomas; Bates, Percy; Belinsky, E. S.; Ben-Israel, Adi; Benguria, Rafael D.; Berg, Ch.; Bergelson, V.; Beukers, Frits; Bloch, Alexia; Boley, D. L.; Boor, Carl de; Brasselet, Jean Paul; Brown, R. W.; Brownawell, W. Dale; Brzeziński, T; Buhmann, Martin D.; Bultheel, Adhemar; Bump, Daniel; Caenepeel, Stefaan; Caflisch, R. E.; Calvert, Brian; Carroll, Robert G.; Chan, O.; Clarke, Frank; Coelho, Flávio U.; Collins, David; Common, A. K.; Coutinho, S. C.; Croke, C.; Csordás, George; Curto, Raúl E.; Dales, H. G.; Debnath, L.; Deistler, M.; Derighetti, A.; Deveney, James K.; Dieter, Ulrich; Dräxler, Peter; Drensky, V.; Dror, Moshe; Dunkl, Charles F.; Duval, Art M.; Ehrhardt, T.; Eisenberg, B.; Elaydi, Saber; Elizalde, Enrique Méndez; Engel, Kevin; Enochs, Elizabeth L.; Eytan, M.; Fang, Yan-Qing; Farrell, Edmund J.; Lopez, Angel; Foiaş, Ciprian; Fraenkel, Aviezri S.; Fukushima, M.; Gannon, Thomas C.; Gathen, Joachim von zur; Gelbart, Stephen S.; Gemignani, L; Ghosh, Souvik; Glazebrook, James F.; Goerss, P.; Goodman, J. E.; Gordon, Berchie; Goto, Simon; Gottschalk, H. B.; Govaerts, W.; Graham, Stuart; Grannell, M. J.; Griggs, T. S.; Grigorchuck, R. I.; Grossman, Joel W.; Gutknecht, Martin H.; Hahn, Ulrike; Harbater, D.; Harder, Glenn G.; Hart, Kevin; Haukkanen, Pentti; Heath-Brown, D. R.; Helminck, G.F.; Hensley, David L.; Hitchin, Nigel; Hollander, Frank den; Hovenier, J. W.; Huang, Yuxian; Iliev, Ilii︠a︡; Immerman, N.; Inuiguchi, M.; Isac, G.; Ivanov, Serge; Jaco, William; Jacobsen, Marie-Louise; Jarosz, Krzysztof; Jung, Soon-M.; Jungnickel, Deiter; Kamiya, Nobuhiro; Kanamori, Akihiro; Kania-Bartoszyńska, J.; Kaup, Wilhelm; Kawamata, Yūjirō; Kellay, H.; Kenderov, P. S.; Kerner, O.; Khmaladze, Estáte V.; Klamka, J.; Klin, Mikhail; Kłopotek, M. A.; Knill, Emanuel; Knopfmacher, John; Kolountzakis, M. N.; Komkov, Vadím; Krzyż, J. G.; Kulkarni, S. H.; Kung, J. P. S.; Kuo, Hui-H.; Kuperberg, Krystyna; Lapidus, M. L.; Lazarov, R. D.; Lepowsky, James; Li, C. Heng; Liflyand, E. R.; Light, Will; Lukeš, J; Lumiste, Ü.; Lychagin, V. V.; Madarász, J. X.; Marcellán, F.; Martini, Hasinah; Mawhin, Jean; McCoy, P. A.; McCune, W.; McGuire, Gary; Mee, C. V. M. van der; Melville, D. J.; Michor, Peter W.; Mihalik, Michael L.; Morosanu, Cezar Octavian; Morris, A. O.; Mulvey, Christopher; Muñoz, V.; Naimpally, S.; Narkiewicz, W.; Nelsen, Roger B.; Nemeti, Irina; Neuman, František; Newelski, Ludomir; Niblo, G. A.; Nielsen, Maria; Nistor, Vera Maria; Norberg, R.; Nowicki, Thomas; Oberguggenberger, M.; Olivari, D.; O’Neil, T. C.; Oonincx, P. J.; Ortiz, Eloy; Owen, Guy; Pap, Endre; Paulauskas, Vygantas; Pearson, D. B.; Pedersen, George; Pelz, Ruth; Petryshyn, W. V.; Philippou, Andreas N.; Pigozzi, Don; Pinkus, A. G.; Piotrowski, Zinnia; Pollack, Ricky; Prástaro, A.; Prékopa, András; Przytycki, Józef H.; Ramm, Alexander G.; Rassias, Themistocles M.; Reich, Stephen G.; Reischuk, Rüdiger; Rodabaugh, S. E.; Palacios, Ángel Rodríguez; Rosenberg, Jerome L.; Ruciński, Andrzej; Sándor, J.; Schmid, Peter; Schumacher, Julie; Sehgal, Sunil; Shoikhet, David; Silbermann, Bernd; Simson, Daniella; Sitaram, Alladi; Snoo, H. de; Soffer, Alfred; Sottile, Frank; Spencer, John K.; Srivástava, H. M.; Stegeman, Janneke; Stegenga, D.; Steinberg, Richard N.; Stroeker, R. J.; Sumida, Hiroshi; Székely, László Á.; Todor, F.; Tsekanovskii, E.; Turull, Alexandre; Tzanakis, Nicholas; Unger, Lisa; Upmeier, H.; Varga, Rahaela; Vasconcelos, Wolmer V.; Vassiliou, P. J.; Vinnikov, V.; Vuorinen, Mikko; Waldschmidt, Michel; Watt, Nonie; Wene, G. P.; Wiegerinck, Jan; Wijsman, R. A.; Wittenberg, Ralf W.; Wolpert, Stanley; Xiang, Shuoqi; Zalcman, Lawrence; Zayed, Ahmed I.; Zlobec, Sanjo; Zucker, Steven B; Hazewinkel, Michiel

doi:10.1007/978-0-306-48373-8

Cited by 31 publications

(1 citation statement)

References 0 publications

Supporting

Mentioning

Contrasting

Order By: Relevance

“…Mathematical induction plays a vital and foundational role in making all correctness proofs for computer programs (Anderson, 1979;Franklin & Daoud, 2011). Inductive reasoning is used as an inference rule to write proofs generated through mathematical induction; these are examples of deductive reasoning, where inductive reasoning is excluded from proofs (Franklin & Daoud, 2011;Hazewinkel, 2002). It is difficult to generate mathematical proofs, but it can be done with hard work based on proper background knowledge of both mathematical functions and the field as necessary to format the proof.…”

Section: Mathematical Inductionmentioning

confidence: 99%

The Diagonal Model of Job Satisfaction and Motivation: Extracted from the Logical Comparison of Content and Process Theories

Sahito¹,

Väisänen²

2017

IJHE

View full text Add to dashboard Cite

The purpose of this study is to explore the strongest areas of all prime theories of job satisfaction and motivation to create a new multidimensional model. This model relies on all explored areas from the logical comparison of content and process theories to understand the phenomenon of job satisfaction and motivation of employees. The model consists of the whole picture of the professional life of employees and the requirements of organisations to fulfil employees’ basic and fundamental needs and lead them towards the highly successful ratio to achieve personal, professional and organisational goals. The resulting model would be strong and easy to use by all stakeholders (i.e. employees, heads of departments and the organisation) to gain first-hand knowledge of the employees’ level of satisfaction, motivation, performance and product. Because the measurement of every employee action and organisational policy would be calculated through different values, the evaluation generated through this model consists of top to bottom and bottom to top diagonal approaches as well as the central value of the model.

show abstract

Section: Mathematical Inductionmentioning

confidence: 99%

The Diagonal Model of Job Satisfaction and Motivation: Extracted from the Logical Comparison of Content and Process Theories

Sahito¹,

Väisänen²

2017

IJHE

View full text Add to dashboard Cite

show abstract

Rain‐aerosol relationships influenced by wind speed

Yang

Russell

Lou

et al. 2016

Geophysical Research Letters

View full text Add to dashboard Cite

Aerosol optical depth (AOD) has been shown to correlate with precipitation rate (R) in recent studies. The R‐AOD relationships over oceans are examined in this study using 150 year simulations with the Community Earth System Model. Through partial correlation analysis, with the influence of 10 m wind speed removed, R‐AOD relationships exert a change from positive to negative over the midlatitude oceans, indicating that wind speed makes a large contribution to the relationships by changing the sea‐salt emissions. A simulation with prescribed sea‐salt emissions shows that wind speed leads to increasing R by +0.99 mm d−1 averaged globally, offsetting 64% of the wet scavenging‐induced decrease between polluted and clean conditions, defined according to percentiles of AOD. These demonstrate that wind speed is one of the major drivers of R‐AOD relationships. Relative humidity at 915 hPa can also result in the positive relationships; however, its role is smaller than that of wind speed.

show abstract

References

2018

Statistical Analysis of Ecotoxicity Studies

View full text Add to dashboard Cite

Encyclopaedia of Mathematics, Supplement III

Cited by 31 publications

References 0 publications

The Diagonal Model of Job Satisfaction and Motivation: Extracted from the Logical Comparison of Content and Process Theories

The Diagonal Model of Job Satisfaction and Motivation: Extracted from the Logical Comparison of Content and Process Theories

Rain‐aerosol relationships influenced by wind speed

References

Contact Info

Product

Resources

About