• Title/Summary/Keyword: DHAR

Search Result 83, Processing Time 0.038 seconds

Relationship Between Relative Water Content and Ascorbate Redox Enzymes Activity in Lettuce Leaves Subjected to Soil Water Stress (토양 수분 Stress에 따른 상추의 엽중 상대수분 함량과 아스코브산 관련 효소 활성도)

  • Kang, Sang-Jae;Park, Man
    • Korean Journal of Soil Science and Fertilizer
    • /
    • v.46 no.1
    • /
    • pp.32-39
    • /
    • 2013
  • The relationship between relative water contents of lettuce leaves and biochemical activities in lettuce was examined in this study to explore an adaptation response of lettuce to water stress from soils. Soil water contents and relative water contents of leaves were positively related to show $R^2$=0.8728. Hydrogen peroxide contents of leaves rapidly increased with reduction of soil water content, whereas soluble protein contents and dry matters rapidly decreased. And chlorophyll a and b contents of leaves decreased with increase in carotenoid content. Furthermore, the activities of ascorbate peroxidase (APX), monodehydroascorbate reductase (MDHAR), and dehydroascorbate reductase (DHAR) increased dramatically, and mRNA transcript levels of APX, MDHAR and DHAR also increased. Relationship of relative water content of lettuce leaves to hydrogen peroxide, to ascorbate peroxidase activity, to dehydroascorbate reductase activity, and to monodehydroascorbate reductase activity was shown to be positively correlated. It is highly plausible from this study that these enzyme activities could be developed as an indicator of water states in soils.

SPECTRA ORIGINATED FROM FREDHOLM THEORY AND BROWDER'S THEOREM

  • Amouch, Mohamed;Karmouni, Mohammed;Tajmouati, Abdelaziz
    • Communications of the Korean Mathematical Society
    • /
    • v.33 no.3
    • /
    • pp.853-869
    • /
    • 2018
  • We give a new characterization of Browder's theorem through equality between the pseudo B-Weyl spectrum and the generalized Drazin spectrum. Also, we will give conditions under which pseudo B-Fredholm and pseudo B-Weyl spectrum introduced in [9] and [25] become stable under commuting Riesz perturbations.

Sericulture Practices and Future Strategies under Present Scenario of Indian Subtropics

  • Singhal, B.K.;Dhar, Anil;Bindroo, B.B.;Bakshi, R.L.;Khan, M.A.
    • International Journal of Industrial Entomology and Biomaterials
    • /
    • v.7 no.2
    • /
    • pp.107-115
    • /
    • 2003
  • The present paper deals with the mulberry cultivation technology with package of practices for successful sericulture in Indian sub-tropics. The information on leaf nutritional quality in trained and untrained trees is provided. Besides, the current status of sericultural practices is discussed based on the problems faced by the industry and intensive field surveys undertaken in different areas of one of the most potential sericultural provinces.

RECURSIVE TWO-LEVEL ILU PRECONDITIONER FOR NONSYMMETRIC M-MATRICES

  • Guessous, N.;Souhar, O.
    • Journal of applied mathematics & informatics
    • /
    • v.16 no.1_2
    • /
    • pp.19-35
    • /
    • 2004
  • We develop in this paper some preconditioners for sparse non-symmetric M-matrices, which combine a recursive two-level block I LU factorization with multigrid method, we compare these preconditioners on matrices arising from discretized convection-diffusion equations using up-wind finite difference schemes and multigrid orderings, some comparison theorems and experiment results are demonstrated.

BÉZOUT RINGS AND WEAKLY BÉZOUT RINGS

  • El Alaoui, Haitham
    • Bulletin of the Korean Mathematical Society
    • /
    • v.59 no.4
    • /
    • pp.843-852
    • /
    • 2022
  • In this paper, we study some properties of Bézout and weakly Bézout rings. Then, we investigate the transfer of these notions to trivial ring extensions and amalgamated algebras along an ideal. Also, in the context of domains we show that the amalgamated is a Bézout ring if and only if it is a weakly Bézout ring. All along the paper, we put the new results to enrich the current literature with new families of examples of non-Bézout weakly Bézout rings.

SOME FIXED POINT THEOREMS FOR GENERALIZED KANNAN TYPE MAPPINGS IN RECTANGULAR b-METRIC SPACES

  • Rossafi, Mohamed;Massit, Hafida
    • Nonlinear Functional Analysis and Applications
    • /
    • v.27 no.3
    • /
    • pp.663-677
    • /
    • 2022
  • This present paper extends some fixed point theorems in rectangular b-metric spaces using subadditive altering distance and establishing the existence and uniqueness of fixed point for Kannan type mappings. Non-trivial examples are further provided to support the hypotheses of our results.