• Nie Znaleziono Wyników

Rozwój i zastosowanie praktyczne wiedzy o minerałach i skałach ilastych

N/A
N/A
Protected

Academic year: 2021

Share "Rozwój i zastosowanie praktyczne wiedzy o minerałach i skałach ilastych"

Copied!
3
0
0

Pełen tekst

(1)
(2)
(3)

SUMMARY

·Data . are· presented of t~e ·development ·of day mineralogy in various countries. Moreover, a brief review Is also given of the practical application of this science.

LiTERATU·RA

1. Dliatc'Zenko M. -G., Chl8;Ul\lnce~a A.

J. - ~ obm~ ~lii.tta 'W

klDnoti-~dl US1oW"Jljadh. ~. W~. Min. ~. 85, 1.965.' m 1.

2. Gll'illD R. E. _ .

AlRPDiect

Clay iMiner.aJ1.ogy. Mc

. Glraw-HiM, 1002.

3. G 11.' i m R. E. - Illl the last twenty years . .A!lIPEA N~, 1196'7, m 1. . 4. KeBe.r W. ID. - GilaItJaon.i.tiJc·mIfaa in the

Mol'-. Il'IiL9on :fotJna'tion in Ccdmado. aLayW and Olay Mi-'Del"als,

was. .

·5. Melllor J. W. - TE!tTa sigl,[[a'ta not Samd8lll

lW.ad"e. "I:.r.a;rU.

cer!ilIl.

Soc. 123, 1 _

O. ·Nahin P. G. - ~ves in ~ orpno..

. -day dlemlistry. Cla~ and Clay Miner., 16,

11963.

7. Pany W. T., Reeve s C. C. - LatdU1sIirdne

gtloa:1.1IOOllli:tiLc mirca:£rom pilfuvliSl L·Ske Mounld, Lynn :allld ~y .COItmties, TexaS. Amer. Md-n. 1$, 1006,

DiI.' 1112, .

8. IR 0 b er. ts 0111& R. H. S. ....;, The iiWffer's eartl~

at EIIder mrny. 0la'SBi-c81 Rev.

m.

1949, m .~ .

. """lIJ

9. Tarn u.ra T. - iDe~.eDt anld atppIQcatton of miJ..ntn'l1:ds dn lI."aidioatoliive ,w$te 1dliEjpo6IaIl.. Flt'0iC. lInt. lO!.ay

PonIf. -

I'9l'I8eil, I, 1900.

PE310ME

B c'.raThe 0606~em.r HeKoToplde ,l{aHHlde DO

MH-aepanormf rmm B Da:3Hl>IX C'llPBH8X. ;U;aeTcs: ltP8TJOdk.

. p630p npHMepoB npaB:TJt'lecKoro npHMeHeHHs: Y'lemm:

o rJIHHHCThIX MJmepanax.

Cytaty

Powiązane dokumenty

The following easy result shows that countably incomplete ultrapowers of infinite structures are always non-trivial..

Since all the known nonlinear mappings preserving normality (or the Cauchy distribution) have discontinuities it is natural to conjecture that under continuity assumption the

Some generalizations of the Riemann theorem about the set of limit points of the partial sums of rearrangements of a given conditionally convergent series are also studied..

In this paper, based on the induced tree of the crossed cube in the square of a graph, a novel distributed CDS construction algorithm named CDS-ITCC-G ∗ is presented, which can

The purpose of this section is to develop the method of proof of Theorem 2 and prove the following theorem..

T u r ´ a n, Nachtrag zu meiner Abhandlung “On some approximative Dirichlet poly- nomials in the theory of zeta-function of Riemann”,

The approach used in the present paper is a variant of the Baire category method introduced in [8]–[10] in order to prove the existence of solutions for nonconvex-valued

Furthermore, thanks are due to Paweł Potoroczyn, one time Director of the Polish Cultural Institute of London and subsequently Director of the Adam Mickiewicz